Thành phần nào sau đây bắt buộc phải có trong cấu trúc của một trang web?
Thành phần nào sau đây bắt buộc phải có trong cấu trúc của một trang web?
Hãy suy nghĩ và trả lời câu hỏi trước khi xem đáp án
Lời giải
Cấu trúc cơ bản của một trang web bao gồm thẻ `` là thẻ gốc chứa tất cả các thành phần khác. Các thẻ `` và `` nằm trong thẻ ``. Trong đó, thẻ `` là bắt buộc.
- ``: Thẻ gốc, bao bọc toàn bộ nội dung trang web.
- ``: Chứa thông tin về trang web như tiêu đề, meta data, v.v.
- `
`: Xác định tiêu đề của trang web (hiển thị trên thanh tiêu đề trình duyệt).</li><li>`<body>`: Chứa nội dung hiển thị của trang web.</li></ul></div><!--]--></div></div></div></div><!--[--><div class="text-md"> Câu hỏi này thuộc đề thi trắc nghiệm dưới đây, bấm vào <b>Bắt đầu thi</b> để làm toàn bài </div><div class="tn-examination-test-card !mb-3"><div class="tn-examination-test-card__body"><div class="w-full sm:w-full flex flex-col gap-1 justify-center items-start fll"><div class="flex items-start justify-between w-full"><a href="/de-thi/de-minh-hoa-tot-nghiep-thpt-mon-tin-hoc-co-dap-an-nam-2025-de-6-2131.html"><h3 class="tn-examination-test-card__body__title !pt-0">Đề thi thử Tốt nghiệp THPT năm 2025 môn Tin Học Sở GD&DT Hà Nội - Đề 1</h3></a><!----></div><p class="tn-examination-test-card__body__desc"></p><div class="flex justify-between w-full tn-examination-test-card__body__stats"><div class="flex gap-5"><div class="flex items-center" data-v-5228f87e><div class="flex items-center gap-3 icon-label" data-v-5228f87e><span class="fa-solid fa-calendar-range text-[16px]" data-v-5228f87e></span><span class="label" data-v-5228f87e>10/09/2025</span></div><!--[--><!--]--></div><div class="flex items-center" data-v-5228f87e><div class="flex items-center gap-3 icon-label" data-v-5228f87e><span class="fa-solid fa-user text-[16px]" data-v-5228f87e></span><span class="label" data-v-5228f87e>0 lượt thi</span></div><!--[--><!--]--></div></div></div><hr class="text-divider w-full tn-examination-test-card__body__divider" data-v-f8db2c83><div class="flex w-full items-center gap-2 tn-examination-test-card__body__actions"><div class="w-9/12"><div class="tn-progression" data-v-17625196><span class="tn-progression__text" data-v-17625196>0 / 30</span><div class="tn-progression__bar" style="width:0%;" data-v-17625196></div></div></div><div class="w-3/12"><a href="/de-thi/de-minh-hoa-tot-nghiep-thpt-mon-tin-hoc-co-dap-an-nam-2025-de-6-2131.html"><div class="tn-btn tn-btn__orange"><!--[--> Bắt đầu thi <!--]--></div></a><!----></div></div></div></div></div><!--]--><h3 class="text-xl font-bold">Câu hỏi liên quan</h3><div class="shadow rounded-lg p-8 w-full sm:w-full flex flex-col gap-4 question-related"><ul><!--[--><li><a href="/de-kiem-tra/cau-hoi-noi-dung-nagraveo-sau-dacircy-khocircng-phai-nhiem-vu-dacircn-toc-cua-caacutec-cuoc-caacutech-mang-tu-san-the-ki-xvi-ndash-xviii-15588.html" class="text-blue-500"><div class="mb-2"><p>Nội dung nào sau đây không phải nhiệm vụ dân tộc của các cuộc cách mạng tư sản thế kỉ XVI – XVIII?</p></div></a></li><li><a href="/de-kiem-tra/cau-hoi-cach-ghi-ket-qua-do-chinh-xac-la-32930.html" class="text-blue-500"><div class="mb-2"><p>Cách ghi kết quả đo chính xác là</p></div></a></li><li><a href="/de-kiem-tra/cau-hoi-suy-giam-tai-nguyen-nuoc-o-nuoc-ta-khong-co-bieu-hien-nao-sau-day-48001.html" class="text-blue-500"><div class="mb-2"><div> <p class="MsoNormal" style="margin-bottom: .0001pt; tab-stops: 14.2pt 127.6pt 241.0pt 354.4pt;"><span style="mso-bidi- mso-fareast- mso-bidi- mso-font-kerning: 0pt; mso-ligatures: none;">Suy giảm tài nguyên nước ở nước ta không có biểu hiện nào sau đây? </span></p> </div></div></a></li><li><a href="/de-kiem-tra/cau-hoi-viet-nam-quang-phuc-hoi-chu-truong-dugraveng-bien-phaacutep-nagraveo-de-daacutenh-phaacutep-25106.html" class="text-blue-500"><div class="mb-2"><p>Việt Nam Quang phục hội chủ trương dùng biện pháp nào để đánh Pháp?</p></div></a></li><li><a href="/de-kiem-tra/cau-hoi-cho-ham-so-yfx-yfx-yfx-co-bang-bien-thien-nhu-sau-ham-so-dong-bien-tren-khoang-nao-duoi-day-45320.html" class="text-blue-500"><div class="mb-2"><p>Cho hàm số <span><span class="katex" style="font-size: 1em;"><span class="katex-mathml"><math xmlns="http://www.w3.org/1998/Math/MathML"><semantics><mrow><mi>y</mi><mo>=</mo><mi>f</mi><mo stretchy="false">(</mo><mi>x</mi><mo stretchy="false">)</mo></mrow><annotation encoding="application/x-tex"> y=f(x) </annotation></semantics></math></span><span aria-hidden="true" class="katex-html"><span class="base"><span class="strut" style="height: 0.625em; vertical-align: -0.1944em;"></span><span class="mord mathnormal" style="margin-right: 0.0359em;">y</span><span class="mspace" style="margin-right: 0.2778em;"></span><span class="mrel">=</span><span class="mspace" style="margin-right: 0.2778em;"></span></span><span class="base"><span class="strut" style="height: 1em; vertical-align: -0.25em;"></span><span class="mord mathnormal" style="margin-right: 0.1076em;">f</span><span class="mopen">(</span><span class="mord mathnormal">x</span><span class="mclose">)</span></span></span></span></span> có bảng biến thiên như sau:</p> <p style="text-align:center"><img alt="loading..." src="data:image/png;base64,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" title=""/></p> <p>Hàm số đồng biến trên khoảng nào dưới đây?</p></div></a></li><li><a href="/de-kiem-tra/cau-hoi-thuc-dan-anh-da-khong-thuc-hien-chinh-sach-gi-de-kim-ham-su-phat-trien-kinh-te-cua-13-thuoc-dia-o-bac-mi-18307.html" class="text-blue-500"><div class="mb-2"><p>Thực dân Anh đã không thực hiện chính sách gì để kìm hãm sự phát triển kinh tế của 13 thuộc địa ở Bắc Mĩ?</p></div></a></li><li><a href="/de-kiem-tra/cau-hoi-doi-voi-dao-dong-dieu-hoa-khoang-thoi-gian-ngan-nhat-sau-do-trang-thai-dao-dong-lap-lai-nhu-cu-goi-la-37527.html" class="text-blue-500"><div class="mb-2"><p style="text-align: justify;">Đối với dao động điều hòa, khoảng thời gian ngắn nhất sau đó trạng thái dao động lặp lại như cũ gọi là<o:p></o:p></p></div></a></li><li><a href="/de-kiem-tra/cau-hoi-luc-nao-dong-vai-tro-chinh-trong-qua-trinh-van-chuyen-nuoc-o-than-17379.html" class="text-blue-500"><div class="mb-2"><p>Lực nào đóng vai trò chính trong quá trình vận chuyển nước ở thân?</p></div></a></li><li><a href="/de-kiem-tra/cau-hoi-hinh-thuc-dinh-duong-chu-yeu-cua-vi-khuan-lam-la-gi-25466.html" class="text-blue-500"><div class="mb-2"><p>Hình thức dinh dưỡng chủ yếu của vi khuẩn lam là gì?</p></div></a></li><li><a href="/de-kiem-tra/cau-hoi-cho-0m3x22x1dx6displaystyleintlimits-0m3x2-2x1mathrmdx60m-3x22x1dx6-gia-tri-cua-tham-so-mmm-thuoc-khoang-nao-sau-day-45745.html" class="text-blue-500"><div class="mb-2"><p dir="ltr"><span style="white-space: pre-wrap;">Cho <span><span class="katex" style="font-size: 1em;"><span class="katex-mathml"><math xmlns="http://www.w3.org/1998/Math/MathML"><semantics><mrow><mstyle displaystyle="true" scriptlevel="0"><munderover><mo>∫</mo><mn>0</mn><mi>m</mi></munderover><mo stretchy="false">(</mo><mn>3</mn><msup><mi>x</mi><mn>2</mn></msup><mo>−</mo><mn>2</mn><mi>x</mi><mo>+</mo><mn>1</mn><mo stretchy="false">)</mo><mi mathvariant="normal">d</mi><mi>x</mi><mo>=</mo><mn>6</mn></mstyle></mrow><annotation encoding="application/x-tex">\displaystyle\int\limits_{0}^{m}(3x^2-2x+1)\mathrm{d}x=6</annotation></semantics></math></span><span aria-hidden="true" class="katex-html"><span class="base"><span class="strut" style="height: 3.5408em; vertical-align: -1.5782em;"></span><span class="mop op-limits"><span class="vlist-t vlist-t2"><span class="vlist-r"><span class="vlist" style="height: 1.9625em;"><span class="" style="top: -1.8818em; margin-left: -0.4445em;"><span class="pstrut" style="height: 3.36em;"></span><span class="sizing reset-size6 size3 mtight"><span class="mord mtight"><span class="mord mtight">0</span></span></span></span><span class="" style="top: -3.3611em;"><span class="pstrut" style="height: 3.36em;"></span><span class=""><span class="mop op-symbol large-op" style="margin-right: 0.4445em;">∫</span></span></span><span class="" style="top: -4.9211em; margin-left: 0.4445em;"><span class="pstrut" style="height: 3.36em;"></span><span class="sizing reset-size6 size3 mtight"><span class="mord mtight"><span class="mord mathnormal mtight">m</span></span></span></span></span><span class="vlist-s"></span></span><span class="vlist-r"><span class="vlist" style="height: 1.5782em;"><span class=""></span></span></span></span></span><span class="mopen">(</span><span class="mord">3</span><span class="mord"><span class="mord mathnormal">x</span><span class="msupsub"><span class="vlist-t"><span class="vlist-r"><span class="vlist" style="height: 0.8641em;"><span class="" style="top: -3.113em; margin-right: 0.05em;"><span class="pstrut" style="height: 2.7em;"></span><span class="sizing reset-size6 size3 mtight"><span class="mord mtight">2</span></span></span></span></span></span></span></span><span class="mspace" style="margin-right: 0.2222em;"></span><span class="mbin">−</span><span class="mspace" style="margin-right: 0.2222em;"></span></span><span class="base"><span class="strut" style="height: 0.7278em; vertical-align: -0.0833em;"></span><span class="mord">2</span><span class="mord mathnormal">x</span><span class="mspace" style="margin-right: 0.2222em;"></span><span class="mbin">+</span><span class="mspace" style="margin-right: 0.2222em;"></span></span><span class="base"><span class="strut" style="height: 1em; vertical-align: -0.25em;"></span><span class="mord">1</span><span class="mclose">)</span><span class="mord mathrm">d</span><span class="mord mathnormal">x</span><span class="mspace" style="margin-right: 0.2778em;"></span><span class="mrel">=</span><span class="mspace" style="margin-right: 0.2778em;"></span></span><span class="base"><span class="strut" style="height: 0.6444em;"></span><span class="mord">6</span></span></span></span></span>. Giá trị của tham số <span><span class="katex" style="font-size: 1em;"><span class="katex-mathml"><math xmlns="http://www.w3.org/1998/Math/MathML"><semantics><mrow><mi>m</mi></mrow><annotation encoding="application/x-tex">m</annotation></semantics></math></span><span aria-hidden="true" class="katex-html"><span class="base"><span class="strut" style="height: 0.4306em;"></span><span class="mord mathnormal">m</span></span></span></span></span> thuộc khoảng nào sau đây?</span></p></div></a></li><li><a href="/de-kiem-tra/cau-hoi-trong-giam-phan-ii-cac-nst-co-trang-thai-kep-o-cac-ki-nao-sau-day-17839.html" class="text-blue-500"><div class="mb-2"><p>Trong giảm phân II, các NST có trạng thái kép ở các kì nào sau đây?</p></div></a></li><li><a href="/de-kiem-tra/cau-hoi-cong-thuc-cau-tao-thu-gon-cua-dimethylamine-la-47090.html" class="text-blue-500"><div class="mb-2"><div> <p class="MsoNormal" style="margin-bottom: .0001pt; text-align: justify; tab-stops: 14.2pt 127.6pt 241.0pt 354.4pt;"><span style="mso-fareast- color: black; mso-font-kerning: 0pt; mso-ligatures: none; mso-ansi-language: EN-US;">Công thức cấu tạo thu gọn của dimethylamine là</span><span style="mso-fareast- mso-font-kerning: 0pt; mso-ligatures: none; mso-ansi-language: EN-US;"></span></p> </div></div></a></li><li><a href="/de-kiem-tra/cau-hoi-hinh-duoi-day-mo-ta-bo-nst-cua-nguoi-binh-thuong-va-nguoi-bi-benh-phat-bieu-nao-duoi-day-dung-51031.html" class="text-blue-500"><div class="mb-2"><div> <p>Hình dưới đây mô tả bộ NST của người bình thường và người bị bệnh. Phát biểu nào dưới đây đúng?</p> <p><img alt="Hình dưới đây mô tả bộ NST của người bình thường và người bị bệnh. Phát biểu nào dưới đây đúng? (ảnh 1)" height="166" 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" width="537"/></p> </div></div></a></li><li><a href="/de-kiem-tra/cau-hoi-cho-aaa-bbb-la-hai-bien-co-xung-khac-biet-pa13plefta-rightdfrac13pa31-pb14pleftb-rightdfrac14pb41-khi-do-pabpleftacup-b-rightpab-bang-29506.html" class="text-blue-500"><div class="mb-2"><p>Cho <span><span class="katex" style="font-size: 1em;"><span class="katex-mathml"><math xmlns="http://www.w3.org/1998/Math/MathML"><semantics><mrow><mi>A</mi></mrow><annotation encoding="application/x-tex">A</annotation></semantics></math></span><span aria-hidden="true" class="katex-html"><span class="base"><span class="strut" style="height: 0.6833em;"></span><span class="mord mathnormal">A</span></span></span></span></span>, <span><span class="katex" style="font-size: 1em;"><span class="katex-mathml"><math xmlns="http://www.w3.org/1998/Math/MathML"><semantics><mrow><mi>B</mi></mrow><annotation encoding="application/x-tex">B</annotation></semantics></math></span><span aria-hidden="true" class="katex-html"><span class="base"><span class="strut" style="height: 0.6833em;"></span><span class="mord mathnormal" style="margin-right: 0.0502em;">B</span></span></span></span></span> là hai biến cố xung khắc. Biết <span><span class="katex" style="font-size: 1em;"><span class="katex-mathml"><math xmlns="http://www.w3.org/1998/Math/MathML"><semantics><mrow><mi>P</mi><mrow><mo fence="true">(</mo><mi>A</mi><mo fence="true">)</mo></mrow><mo>=</mo><mstyle displaystyle="true" scriptlevel="0"><mfrac><mn>1</mn><mn>3</mn></mfrac></mstyle></mrow><annotation encoding="application/x-tex">P\left(A \right)=\dfrac{1}{3}</annotation></semantics></math></span><span aria-hidden="true" class="katex-html"><span class="base"><span class="strut" style="height: 1em; vertical-align: -0.25em;"></span><span class="mord mathnormal" style="margin-right: 0.1389em;">P</span><span class="mspace" style="margin-right: 0.1667em;"></span><span class="minner"><span class="mopen delimcenter" style="top: 0em;">(</span><span class="mord mathnormal">A</span><span class="mclose delimcenter" style="top: 0em;">)</span></span><span class="mspace" style="margin-right: 0.2778em;"></span><span class="mrel">=</span><span class="mspace" style="margin-right: 0.2778em;"></span></span><span class="base"><span class="strut" style="height: 2.0074em; vertical-align: -0.686em;"></span><span class="mord"><span class="mopen nulldelimiter"></span><span class="mfrac"><span class="vlist-t vlist-t2"><span class="vlist-r"><span class="vlist" style="height: 1.3214em;"><span class="" style="top: -2.314em;"><span class="pstrut" style="height: 3em;"></span><span class="mord"><span class="mord">3</span></span></span><span class="" style="top: -3.23em;"><span class="pstrut" style="height: 3em;"></span><span class="frac-line" style="border-bottom-width: 0.04em;"></span></span><span class="" style="top: -3.677em;"><span class="pstrut" style="height: 3em;"></span><span class="mord"><span class="mord">1</span></span></span></span><span class="vlist-s"></span></span><span class="vlist-r"><span class="vlist" style="height: 0.686em;"><span class=""></span></span></span></span></span><span class="mclose nulldelimiter"></span></span></span></span></span></span>, <span><span class="katex" style="font-size: 1em;"><span class="katex-mathml"><math xmlns="http://www.w3.org/1998/Math/MathML"><semantics><mrow><mi>P</mi><mrow><mo fence="true">(</mo><mi>B</mi><mo fence="true">)</mo></mrow><mo>=</mo><mstyle displaystyle="true" scriptlevel="0"><mfrac><mn>1</mn><mn>4</mn></mfrac></mstyle></mrow><annotation encoding="application/x-tex">P\left(B \right)=\dfrac{1}{4}</annotation></semantics></math></span><span aria-hidden="true" class="katex-html"><span class="base"><span class="strut" style="height: 1em; vertical-align: -0.25em;"></span><span class="mord mathnormal" style="margin-right: 0.1389em;">P</span><span class="mspace" style="margin-right: 0.1667em;"></span><span class="minner"><span class="mopen delimcenter" style="top: 0em;">(</span><span class="mord mathnormal" style="margin-right: 0.0502em;">B</span><span class="mclose delimcenter" style="top: 0em;">)</span></span><span class="mspace" style="margin-right: 0.2778em;"></span><span class="mrel">=</span><span class="mspace" style="margin-right: 0.2778em;"></span></span><span class="base"><span class="strut" style="height: 2.0074em; vertical-align: -0.686em;"></span><span class="mord"><span class="mopen nulldelimiter"></span><span class="mfrac"><span class="vlist-t vlist-t2"><span class="vlist-r"><span class="vlist" style="height: 1.3214em;"><span class="" style="top: -2.314em;"><span class="pstrut" style="height: 3em;"></span><span class="mord"><span class="mord">4</span></span></span><span class="" style="top: -3.23em;"><span class="pstrut" style="height: 3em;"></span><span class="frac-line" style="border-bottom-width: 0.04em;"></span></span><span class="" style="top: -3.677em;"><span class="pstrut" style="height: 3em;"></span><span class="mord"><span class="mord">1</span></span></span></span><span class="vlist-s"></span></span><span class="vlist-r"><span class="vlist" style="height: 0.686em;"><span class=""></span></span></span></span></span><span class="mclose nulldelimiter"></span></span></span></span></span></span>. Khi đó <span><span class="katex" style="font-size: 1em;"><span class="katex-mathml"><math xmlns="http://www.w3.org/1998/Math/MathML"><semantics><mrow><mi>P</mi><mrow><mo fence="true">(</mo><mi>A</mi><mo>∪</mo><mi>B</mi><mo fence="true">)</mo></mrow></mrow><annotation encoding="application/x-tex">P\left(A\cup B \right)</annotation></semantics></math></span><span aria-hidden="true" class="katex-html"><span class="base"><span class="strut" style="height: 1em; vertical-align: -0.25em;"></span><span class="mord mathnormal" style="margin-right: 0.1389em;">P</span><span class="mspace" style="margin-right: 0.1667em;"></span><span class="minner"><span class="mopen delimcenter" style="top: 0em;">(</span><span class="mord mathnormal">A</span><span class="mspace" style="margin-right: 0.2222em;"></span><span class="mbin">∪</span><span class="mspace" style="margin-right: 0.2222em;"></span><span class="mord mathnormal" style="margin-right: 0.0502em;">B</span><span class="mclose delimcenter" style="top: 0em;">)</span></span></span></span></span></span> bằng</p></div></a></li><li><a href="/de-kiem-tra/cau-hoi-trong-truong-hop-duoi-day-nhungyeu-to-nao-da-anh-huong-den-luong-cung-hang-hoa-tren-thi-truong-doanh-nghiep-t-chuyen-san-xuat-kinh-doanh-nhung-thuc-pham-che-bien-tu-thit-lon-gan-day-hoat-dong-san-xuat-cua-doanh-nghiep-gap-kho-khan-do-gia-cua-cac-yeu-to-dau-vao-con-giong-cam-tang-khien-chi-phi-san-xuat-va-gia-ban-san-pham-bi-day-len-cao-so-luong-cac-don-dat-hang-cung-giam-sut-do-thi-truong-xuat-hien-nhieu-nha-cung-ung-san-pham-cung-loai-40598.html" class="text-blue-500"><div class="mb-2"><p style="text-align: justify;">Trong trường hợp dưới đây, nhữngyếu tố nào đã ảnh hưởng đến lượng cung hàng hóa trên thị trường?</p> <p style="text-align: justify;">"Doanh nghiệp T chuyên sản xuất, kinh doanh những thực phẩm chế biến từ thịt lợn. Gần đây, hoạt động sản xuất của doanh nghiệp gặp khó khăn do giá của các yếu tố đầu vào (con giống, cám,..) tăng khiến chi phí sản xuất và giá bán sản phẩm bị đẩy lên cao. Số lượng các đơn đặt hàng cũng giảm sút do thị trường xuất hiện nhiều nhà cung ứng sản phẩm cùng loại".</p></div></a></li><li><a href="/de-kiem-tra/cau-hoi-hinh-ben-mo-ta-thi-nghiem-ve-hien-tuong-cam-ung-dien-tu-khi-tang-toc-do-di-chuyen-thanh-nam-cham-dong-dien-trong-ong-day-30185.html" class="text-blue-500"><div class="mb-2"><div>Hình bên mô tả thí nghiệm về hiện tượng cảm ứng điện từ. Khi tăng tốc độ di chuyển thanh nam châm, dòng điện trong ống dây <div> <div><img alt="Hình bên mô tả thí nghiệm về hiện tượng cảm ứng điện từ. Khi tăng tốc độ di chuyển thanh nam châm, dòng điện trong ống dây (ảnh 1)" height="194" 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" style="display: block; margin-left: auto; margin-right: auto;" width="385"/></div> </div> <div> </div> </div></div></a></li><li><a href="/de-kiem-tra/cau-hoi-tai-mot-trang-trai-nhacircn-nuocirci-caacute-canh-nguoi-ta-bo-triacute-mot-ho-lon-de-nuocirci-riecircng-mot-loagravei-caacute-vagrave-sau-5-the-he-datilde-tao-duoc-quan-the-coacute-so-luong-lon-caacute-the-o-loagravei-caacute-nagravey-tiacutenh-trang-magraveu-thacircn-duoc-quy-dinh-boi-mot-gene-coacute-hai-allele-nam-trecircn-nhiem-sac-the-thuong-allele-troi-g-quy-dinh-thacircn-vagraveng-allele-lan-g-quy-dinh-thacircn-den-caacutec-caacute-the-truong-thagravenh-sinh-duc-khi-duoc-ba-thaacuteng-tuoi-ngau-phoi-vagrave-de-con-caacute-coacute-magraveu-thacircn-khaacutec-nhau-deu-coacute-suc-song-vagrave-kha-nang-sinh-san-nhu-nhau-cu-sau-moi-lua-de-toagraven-bo-caacute-truong-thagravenh-duoc-dua-sang-caacutec-be-nuocirci-nho-de-traacutenh-caacute-truong-thagravenh-an-thit-caacute-con-o-ho-lon-chi-cograven-lai-caacute-con-duoc-nuocirci-cho-den-thoi-kigrave-sinh-san-tiep-theo-o-moi-the-he-quan-the-deu-coacute-so-luong-caacute-the-du-lon-khi-nhacircn-nuocirci-den-the-he-thu-8-so-luong-caacute-the-trong-ho-bi-giam-dot-ngot-do-su-co-hong-he-thong-loc-nuoc-lagravem-nuoc-bi-ocirc-nhiem-sau-khi-khac-phuc-su-co-quan-the-the-he-tiep-theo-duoc-khocirci-phuc-tu-caacutec-caacute-the-cograven-song-soacutet-den-the-he-thu-15-caacute-thacircn-den-chiem-ti-le-16-trong-quan-the-nhacircn-to-nagraveo-taacutec-dong-manh-nhat-den-cau-truacutec-di-truyen-tu-the-he-thu-8-den-the-he-9-cua-quan-the-caacute-trong-ho-186.html" class="text-blue-500"><div class="mb-2"><p>Tại một trang trại nhân nuôi cá cảnh, người ta bố trí một hồ lớn để nuôi riêng một loài cá và sau 5 thế hệ đã tạo được quần thể có số lượng lớn cá thể. Ở loài cá này, tính trạng màu thân được quy định bởi một gene có hai allele nằm trên nhiễm sắc thể thường: allele trội G quy định thân vàng, allele lặn g quy định thân đen; các cá thể trưởng thành sinh dục khi được ba tháng tuổi, ngẫu phối và đẻ con. Cá có màu thân khác nhau đều có sức sống và khả năng sinh sản như nhau. Cứ sau mỗi lứa đẻ, toàn bộ cá trưởng thành được đưa sang các bể nuôi nhỏ để tránh cá trưởng thành ăn thịt cá con; ở hồ lớn chỉ còn lại cá con được nuôi cho đến thời kì sinh sản tiếp theo. Ở mỗi thế hệ, quần thể đều có số lượng cá thể đủ lớn. Khi nhân nuôi đến thế hệ thứ 8, số lượng cá thể trong hồ bị giảm đột ngột do sự cố hỏng hệ thống lọc nước, làm nước bị ô nhiễm. Sau khi khắc phục sự cố, quần thể thế hệ tiếp theo được khôi phục từ các cá thể còn sống sót. Đến thế hệ thứ 15, cá thân đen chiếm tỉ lệ 16% trong quần thể.</p> <p>Nhân tố nào tác động mạnh nhất đến cấu trúc di truyền từ thế hệ thứ 8 đến thế hệ 9 của quần thể cá trong hồ?</p></div></a></li><li><a href="/de-kiem-tra/cau-hoi-mot-khung-day-kin-co-100-vong-moi-vong-co-dien-tich-la-80-dm2-vong-day-duoc-dat-trong-tu-truong-deu-sao-cho-vecto-cam-ung-tu-hop-voi-vecto-don-vi-phap-tuyen-cua-mat-phang-khung-day-mot-goc-a-do-lon-cam-ung-tu-bien-thien-theo-thoi-gian-nhu-do-thi-trong-hinh-ve-do-lon-suat-dien-dong-cam-ung-trong-vong-day-co-gia-tri-la-40-v-goc-a-co-gia-tri-la-bao-nhieu-44447.html" class="text-blue-500"><div class="mb-2"><div> <p class="MsoNormal" style="text-align: justify; mso-pagination: none; tab-stops: 14.2pt 127.6pt 241.0pt 354.4pt;"><span style="mso-fareast- mso-font-kerning: 0pt; mso-ligatures: none;">Một khung dây kín có 100 vòng, mỗi vòng có diện tích là 80 dm<sup>2</sup>. Vòng dây được đặt trong từ trường đều sao cho vectơ cảm ứng từ hợp với vectơ đơn vị pháp tuyến của mặt phẳng khung dây một góc </span><span style="mso-ascii- mso-fareast- mso-hansi- mso-bidi- mso-font-kerning: 0pt; mso-ligatures: none; mso-char-type: symbol;"><span style="mso-char-type: symbol;">a</span></span><span style="mso-fareast- mso-font-kerning: 0pt; mso-ligatures: none;">. Độ lớn cảm ứng từ biến thiên theo thời gian như đồ thị trong Hình vẽ. Độ lớn suất điện động cảm ứng trong vòng dây có giá trị là 40 V. Góc </span><span style="mso-ascii- mso-fareast- mso-hansi- mso-bidi- mso-font-kerning: 0pt; mso-ligatures: none; mso-char-type: symbol;"><span style="mso-char-type: symbol;">a</span></span><span style="mso-fareast- mso-font-kerning: 0pt; mso-ligatures: none;"> có giá trị là bao nhiêu?</span></p> </div></div></a></li><li><a href="/de-kiem-tra/cau-hoi-chon-tucum-tu-thiacutech-hop-nhat-de-dien-vagraveo-cho-trong-trong-cacircu-duoi-dacircy-ngocircn-ngu-lagrave-ngocircn-tu-dugraveng-de-thocircng-baacuteo-tin-tuc-thoi-su-trong-nuoc-vagrave-quoc-te-phan-aacutenh-chiacutenh-kien-cua-to-baacuteo-vagrave-du-luan-quan-chuacuteng-nham-su-tien-bo-cua-xatilde-hoi-1059.html" class="text-blue-500"><div class="mb-2"><p>Chọn từ/cụm từ thích hợp nhất để điền vào chỗ trống trong câu dưới đây:</p> <p>Ngôn ngữ ___________ là ngôn từ dùng để thông báo tin tức thời sự trong nước và quốc tế, phản ánh chính kiến của tờ báo và dư luận quần chúng, nhằm ________________ sự tiến bộ của xã hội.</p></div></a></li><li><a href="/de-kiem-tra/cau-hoi-xaacutec-dinh-loi-sai-trong-cacircu-van-sau-ldquonguyen-tratildei-nhagrave-tho-yecircu-nuoc-cua-dacircn-toc-viet-nam-rdquo-2215.html" class="text-blue-500"><div class="mb-2"><p class="MsoNormal" style="mso-para-margin-top: .2gd; mso-para-margin-right: 0cm; mso-para-margin-bottom: .2gd; mso-para-margin-left: 0cm; text-align: justify; text-justify: inter-ideograph; line-height: 135%; mso-pagination: none; tab-stops: 14.2pt 5.0cm 269.35pt 14.0cm; margin: 2.4pt 0cm 2.4pt 0cm;">Xác định lỗi sai trong câu văn sau:</p> <p class="MsoNormal" style="mso-para-margin-top: .2gd; mso-para-margin-right: 0cm; mso-para-margin-bottom: .2gd; mso-para-margin-left: 0cm; text-align: justify; text-justify: inter-ideograph; line-height: 135%; mso-pagination: none; tab-stops: 14.2pt 5.0cm 269.35pt 14.0cm; margin: 2.4pt 0cm 2.4pt 0cm;"><em>“Nguyễn Trãi, nhà thơ yêu nước của dân tộc Việt Nam. ”</em></p></div></a></li><!--]--></ul></div></div></div></div></div></div><!--[--><div class="tn-related-documents mx-auto" data-v-ff0908ce><h2 class="uppercase text-center title40 mb-4" data-v-ff0908ce>BỘ TÀI LIỆU CAO CẤP</h2><div class="tn-related-documents__main mx-auto" data-v-ff0908ce><div class="tn-related-documents__main__list-documents" data-v-ff0908ce><!--[--><a href="https://tailieu.vn/btl-ceo27-bo-tai-lieu-danh-cho-startup-quan-ly-doanh-nghiep-thoi-dai-40-92.html" data-v-ff0908ce><div class="document-item" data-v-ff0908ce><div class="document-item__img" data-v-ff0908ce><img onerror="this.setAttribute('data-error', 1)" width="220" height="130" alt=" Bộ Tài Liệu Dành Cho StartUp - 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\u003C/span>\u003Cspan style=\" mso-fareast- mso-font-kerning: 0pt; mso-ligatures: none;\">\u003C/span>\u003C/p>\n\u003C/div>","Cấu trúc cơ bản của một trang web bao gồm thẻ `\u003Chtml>` là thẻ gốc chứa tất cả các thành phần khác. Các thẻ `\u003Chead>` và `\u003Cbody>` nằm trong thẻ `\u003Chtml>`. Trong đó, thẻ `\u003Chtml>` là bắt buộc.\u003Cbr>\u003Cul>\u003Cli>`\u003Chtml>`: Thẻ gốc, bao bọc toàn bộ nội dung trang web.\u003C/li>\u003Cli>`\u003Chead>`: Chứa thông tin về trang web như tiêu đề, meta data, v.v.\u003C/li>\u003Cli>`\u003Ctitle>`: Xác định tiêu đề của trang web (hiển thị trên thanh tiêu đề trình duyệt).\u003C/li>\u003Cli>`\u003Cbody>`: Chứa nội dung hiển thị của trang web.\u003C/li>\u003C/ul>","2025-09-10 14:03:13",17,2131,"minhngoc","Thành phần bắt buộc trong cấu trúc trang web","Câu hỏi trắc nghiệm về thành phần bắt buộc trong cấu trúc của một trang web. Lựa chọn đúng nhất để hiểu rõ về cấu trúc web.","cấu trúc trang web, html, head, body, title",{"test_id":387,"test_code":393,"test_name":394,"test_name2":178,"test_year":178,"test_picture":219,"test_picture2":219,"test_desc":178,"test_createdate":395,"test_lastmodify":396,"test_publicdate":178,"test_numquest":397,"test_numquest_level1":177,"test_numquest_sec":178,"test_numquest_level2":177,"test_numquest_level3":177,"test_numquest_level4":178,"test_numexam":177,"test_islimittime":14,"test_nummin":178,"test_status":177,"test_ishome":177,"test_isvip":177,"test_ishot":177,"test_ishomepage":177,"test_priority":177,"test_ischeck":177,"test_ischeck_ctv":177,"test_hasexplain":177,"test_intro":178,"test_type":14,"user_username":388,"subject_code":398,"grade_code":399,"test_id_import":178,"test_id_import_status":177,"dlib_import_status":178,"test_parent_id":178,"test_from_source":178,"test_source_id":178,"test_exam_type":178,"folder_id":178,"subject_img":400,"history_with_auth":178},"de-minh-hoa-tot-nghiep-thpt-mon-tin-hoc-co-dap-an-nam-2025-de-6","Đề thi thử Tốt nghiệp THPT năm 2025 môn Tin Học Sở GD&DT Hà Nội - Đề 1","10/09/2025","2025-09-10 14:22:56",30,"tin-hoc","tot-nghiep-thpt","https://s.tracnghiem.net/assets/images/thpt-de-kiem-tra/tin-hoc.jpg",[402,404,406,408],{"quest_id":382,"answer_no":14,"answer_name":403,"answer_iscorrect":178,"answer_tip":178,"answer_hint":178},"\u003Cdiv>\u003Cspan style=\" mso-fareast- mso-font-kerning: 0pt; mso-ligatures: none;\">A. title \u003C/span>\u003C/div>",{"quest_id":382,"answer_no":184,"answer_name":405,"answer_iscorrect":178,"answer_tip":178,"answer_hint":178},"\u003Cdiv>\u003Cspan style=\" mso-fareast- mso-font-kerning: 0pt; mso-ligatures: none;\">\u003Cspan style=\"mso-tab-count: 1;\"> \u003C/span>B. body\u003C/span>\u003C/div>",{"quest_id":382,"answer_no":173,"answer_name":407,"answer_iscorrect":14,"answer_tip":178,"answer_hint":178},"\u003Cdiv>\u003Cspan style=\" mso-fareast- mso-font-kerning: 0pt; mso-ligatures: none;\">C. html\u003Cspan style=\"mso-tab-count: 1;\"> \u003C/span>\u003C/span>\u003C/div>",{"quest_id":382,"answer_no":194,"answer_name":409,"answer_iscorrect":178,"answer_tip":178,"answer_hint":178},"\u003Cdiv>\u003Cspan style=\" mso-fareast- mso-font-kerning: 0pt; mso-ligatures: none;\">\u003Cspan style=\"mso-tab-count: 1;\"> \u003C/span>D. head\u003C/span>\u003C/div>",{},[412,421,429,437,446,456,464,471,480,488,498,507,518,528,536,544,550,556,567,574],{"quest_id":413,"quest_intro":178,"quest_name":414,"quest_code":415,"quest_content":414,"quest_solution":416,"quest_level":14,"quest_createdate":417,"quest_status":177,"quest_parent":177,"quest_priority":418,"quest_ischeck":177,"quest_isduplicate":177,"lession_id":178,"test_id":419,"user_username":178,"quest_note":178,"quest_type":14,"quest_audio":219,"quest_source_id":420,"quest_gen_status":178,"quest_title":178,"quest_desc":178,"quest_keywords":178},15588,"\u003Cp>Nội dung nào sau đây không phải nhiệm vụ dân tộc của các cuộc cách mạng tư sản thế kỉ XVI – XVIII?\u003C/p>","noi-dung-nagraveo-sau-dacircy-khocircng-phai-nhiem-vu-dacircn-toc-cua-caacutec-cuoc-caacutech-mang-tu-san-the-ki-xvi-ndash-xviii","\u003Cp>Đáp án đúng là: Xác lập chế độ dân chủ tư sản.\u003C/p>","2024-10-24 14:25:37",16,521,"d04255eea4c8",{"quest_id":422,"quest_intro":178,"quest_name":423,"quest_code":424,"quest_content":178,"quest_solution":425,"quest_level":14,"quest_createdate":426,"quest_status":177,"quest_parent":177,"quest_priority":427,"quest_ischeck":177,"quest_isduplicate":177,"lession_id":178,"test_id":428,"user_username":388,"quest_note":178,"quest_type":177,"quest_audio":178,"quest_source_id":178,"quest_gen_status":184,"quest_title":178,"quest_desc":178,"quest_keywords":178},32930,"\u003Cp>Cách ghi kết quả đo chính xác là\u003C/p>","cach-ghi-ket-qua-do-chinh-xac-la","Cách ghi kết quả đo chính xác phải bao gồm giá trị trung bình của phép đo và sai số của phép đo. Sai số này thường được biểu diễn dưới dạng $\\pm \\Delta A$, cho biết giá trị thực có thể nằm trong khoảng $\\overline{A} - \\Delta A$ đến $\\overline{A} + \\Delta A$.\u003Cbr>\nVậy đáp án đúng là:\u003Cbr>\n$A=\\overline{A}\\pm\\Delta A.$","2025-09-04 10:11:46",20,1301,{"quest_id":430,"quest_intro":178,"quest_name":431,"quest_code":432,"quest_content":178,"quest_solution":219,"quest_level":14,"quest_createdate":433,"quest_status":177,"quest_parent":177,"quest_priority":434,"quest_ischeck":177,"quest_isduplicate":177,"lession_id":178,"test_id":435,"user_username":436,"quest_note":178,"quest_type":177,"quest_audio":178,"quest_source_id":178,"quest_gen_status":178,"quest_title":178,"quest_desc":178,"quest_keywords":178},48001,"\u003Cdiv>\n\u003Cp class=\"MsoNormal\" style=\"margin-bottom: .0001pt; tab-stops: 14.2pt 127.6pt 241.0pt 354.4pt;\">\u003Cspan style=\"mso-bidi- mso-fareast- mso-bidi- mso-font-kerning: 0pt; mso-ligatures: none;\">Suy giảm tài nguyên nước ở nước ta không có biểu hiện nào sau đây? \u003C/span>\u003C/p>\n\u003C/div>","suy-giam-tai-nguyen-nuoc-o-nuoc-ta-khong-co-bieu-hien-nao-sau-day","2025-09-10 13:21:56",19,2081,"thuytrang",{"quest_id":438,"quest_intro":178,"quest_name":439,"quest_code":440,"quest_content":439,"quest_solution":441,"quest_level":177,"quest_createdate":442,"quest_status":177,"quest_parent":177,"quest_priority":443,"quest_ischeck":177,"quest_isduplicate":177,"lession_id":178,"test_id":444,"user_username":178,"quest_note":178,"quest_type":14,"quest_audio":219,"quest_source_id":445,"quest_gen_status":178,"quest_title":178,"quest_desc":178,"quest_keywords":178},25106,"\u003Cp>Việt Nam Quang phục hội chủ trương dùng biện pháp nào để đánh Pháp?\u003C/p>","viet-nam-quang-phuc-hoi-chu-truong-dugraveng-bien-phaacutep-nagraveo-de-daacutenh-phaacutep","\u003Cp>\u003Cstrong>Phương pháp:\u003C/strong> Dựa vào hoạt động của Việt Nam Quang phục hội để trả lời\u003C/p>\r\n\u003Cp>\u003Cstrong>Cách giải:\u003C/strong>\u003C/p>\r\n\u003Cp>Tổ chức Việt Nam Quang phục hội chủ trương dùng biện pháp bạo động và ám sát cá nhân để đánh Pháp. Đây cũng là hạn chế dẫn đến sự thất bại của tổ chức này trong phong trào yêu nước Việt Nam đầu thế kỉ XX\u003C/p>\r\n\u003Cp>\u003Cstrong>Chọn D\u003C/strong>\u003C/p>","2024-08-02 15:08:25",25,817,"d02194a8bc6f",{"quest_id":447,"quest_intro":178,"quest_name":448,"quest_code":449,"quest_content":178,"quest_solution":450,"quest_level":14,"quest_createdate":451,"quest_status":177,"quest_parent":177,"quest_priority":214,"quest_ischeck":177,"quest_isduplicate":177,"lession_id":178,"test_id":452,"user_username":388,"quest_note":178,"quest_type":177,"quest_audio":178,"quest_source_id":178,"quest_gen_status":184,"quest_title":453,"quest_desc":454,"quest_keywords":455},45320,"\u003Cp>Cho hàm số \u003Cspan>\u003Cspan class=\"katex\" style=\"font-size: 1em;\">\u003Cspan class=\"katex-mathml\">\u003Cmath xmlns=\"http://www.w3.org/1998/Math/MathML\">\u003Csemantics>\u003Cmrow>\u003Cmi>y\u003C/mi>\u003Cmo>=\u003C/mo>\u003Cmi>f\u003C/mi>\u003Cmo stretchy=\"false\">(\u003C/mo>\u003Cmi>x\u003C/mi>\u003Cmo stretchy=\"false\">)\u003C/mo>\u003C/mrow>\u003Cannotation encoding=\"application/x-tex\"> y=f(x) \u003C/annotation>\u003C/semantics>\u003C/math>\u003C/span>\u003Cspan aria-hidden=\"true\" class=\"katex-html\">\u003Cspan class=\"base\">\u003Cspan class=\"strut\" style=\"height: 0.625em; vertical-align: -0.1944em;\">\u003C/span>\u003Cspan class=\"mord mathnormal\" style=\"margin-right: 0.0359em;\">y\u003C/span>\u003Cspan class=\"mspace\" style=\"margin-right: 0.2778em;\">\u003C/span>\u003Cspan class=\"mrel\">=\u003C/span>\u003Cspan class=\"mspace\" style=\"margin-right: 0.2778em;\">\u003C/span>\u003C/span>\u003Cspan class=\"base\">\u003Cspan class=\"strut\" style=\"height: 1em; vertical-align: -0.25em;\">\u003C/span>\u003Cspan class=\"mord mathnormal\" style=\"margin-right: 0.1076em;\">f\u003C/span>\u003Cspan class=\"mopen\">(\u003C/span>\u003Cspan class=\"mord mathnormal\">x\u003C/span>\u003Cspan class=\"mclose\">)\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003C/span> có bảng biến thiên như sau:\u003C/p>\n\u003Cp style=\"text-align:center\">\u003Cimg alt=\"loading...\" 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BleoxscKLuQ1DfyytNoXQDmQUNHY4zD+rTA2xQavwWvwGrwGr8Fr8Bq8kvLap+YGiQvyxsjIyMjIyMjIyEi6/gd3X+NXMG6YjwAAAABJRU5ErkJggg==\" title=\"\"/>\u003C/p>\n\u003Cp>Hàm số đồng biến trên khoảng nào dưới đây?\u003C/p>","cho-ham-so-yfx-yfx-yfx-co-bang-bien-thien-nhu-sau-ham-so-dong-bien-tren-khoang-nao-duoi-day","Từ bảng biến thiên, ta thấy hàm số đồng biến trên khoảng $(2;+\\infty)$.","2025-09-10 10:53:46",1974,"Hàm số đồng biến","Tìm khoảng đồng biến của hàm số dựa vào bảng biến thiên.","hàm số, đồng biến, bảng biến thiên",{"quest_id":457,"quest_intro":178,"quest_name":458,"quest_code":459,"quest_content":458,"quest_solution":460,"quest_level":177,"quest_createdate":461,"quest_status":177,"quest_parent":177,"quest_priority":184,"quest_ischeck":177,"quest_isduplicate":177,"lession_id":178,"test_id":462,"user_username":178,"quest_note":178,"quest_type":177,"quest_audio":219,"quest_source_id":463,"quest_gen_status":178,"quest_title":178,"quest_desc":178,"quest_keywords":178},18307,"\u003Cp>Thực dân Anh đã không thực hiện chính sách gì để kìm hãm sự phát triển kinh tế của 13 thuộc địa ở Bắc Mĩ?\u003C/p>","thuc-dan-anh-da-khong-thuc-hien-chinh-sach-gi-de-kim-ham-su-phat-trien-kinh-te-cua-13-thuoc-dia-o-bac-mi","\u003Cp style=\"text-align: justify;\">Chính sách kìm hãm của Anh với kinh tế Bắc Mĩ bao gồm:\u003C/p>\r\n\r\n\u003Cp style=\"text-align: justify;\">- Cấm Bắc Mĩ sản xuất nhiều loại hàng công nghiệp.\u003C/p>\r\n\r\n\u003Cp style=\"text-align: justify;\">- Cấm mở doanh nghiệp.\u003C/p>\r\n\r\n\u003Cp style=\"text-align: justify;\">- Cấm đem máy móc và thợ lành nghề sang Anh, ban hành chế độ thuế khóa nặng nề.\u003C/p>\r\n\r\n\u003Cp style=\"text-align: justify;\">- Không được tự do buôn bán với các nước khác và cư dân ở đây không được khai hoang những vùng đất ở miền Tây.\u003C/p>\r\n\r\n\u003Cp style=\"text-align: justify;\">⇒ Đáp án B: thực dân Anh cấm mở các doanh nghiệp, kể cả các doanh nghiệp nhỏ.\u003C/p>\r\n\r\n\u003Cp style=\"text-align: justify;\">\u003Cstrong>Chọn D\u003C/strong>\u003C/p>","2024-08-26 15:59:40",601,"d031b917390d",{"quest_id":465,"quest_intro":178,"quest_name":466,"quest_code":467,"quest_content":178,"quest_solution":468,"quest_level":14,"quest_createdate":469,"quest_status":177,"quest_parent":177,"quest_priority":14,"quest_ischeck":177,"quest_isduplicate":177,"lession_id":178,"test_id":470,"user_username":388,"quest_note":178,"quest_type":177,"quest_audio":178,"quest_source_id":178,"quest_gen_status":184,"quest_title":178,"quest_desc":178,"quest_keywords":178},37527,"\u003Cp style=\"text-align: justify;\">Đối với dao động điều hòa, khoảng thời gian ngắn nhất sau đó trạng thái dao động lặp lại như cũ gọi là\u003Co:p>\u003C/o:p>\u003C/p>","doi-voi-dao-dong-dieu-hoa-khoang-thoi-gian-ngan-nhat-sau-do-trang-thai-dao-dong-lap-lai-nhu-cu-goi-la","Chu kì dao động là khoảng thời gian ngắn nhất để trạng thái dao động lặp lại như cũ. Tần số là số dao động trong một đơn vị thời gian, tần số góc liên quan đến tần số và pha ban đầu là trạng thái ban đầu của dao động.","2025-09-08 23:28:17",1614,{"quest_id":472,"quest_intro":178,"quest_name":473,"quest_code":474,"quest_content":473,"quest_solution":475,"quest_level":177,"quest_createdate":476,"quest_status":177,"quest_parent":177,"quest_priority":477,"quest_ischeck":177,"quest_isduplicate":177,"lession_id":178,"test_id":478,"user_username":178,"quest_note":178,"quest_type":177,"quest_audio":219,"quest_source_id":479,"quest_gen_status":178,"quest_title":178,"quest_desc":178,"quest_keywords":178},17379,"\u003Cp>Lực nào đóng vai trò chính trong quá trình vận chuyển nước ở thân?\u003C/p>","luc-nao-dong-vai-tro-chinh-trong-qua-trinh-van-chuyen-nuoc-o-than","\u003Cp>\u003Cstrong>Động lực đẩy dòng mạch gỗ là sự phối hợp của 3 lực:\u003C/strong>\u003C/p>\r\n\r\n\u003Cp>- Lực đẩy (áp suất rễ): Áp lực sinh ra do hoạt động trao đổi chất ở rễ đẩy nước lên cao. Ví dụ hiện tượng ứ giọt, chảy nhựa…\u003C/p>\r\n\r\n\u003Cp>- Lực hút do thoát hơi nước ở lá: khí khổng thoát hơi nước vào không khí dẫn tới các tế bào này bị mất nước do đó nó sẽ hút nước của các tế bào lân cận để bù đắp vào, dần dần xuất hiện lực hút nước từ lá đến tận rễ.\u003C/p>\r\n\r\n\u003Cp>- Lực liên kết giữa các phân tử nước với nhau và lực bám với thành mạch gỗ: Hai lực này thắng được trọng lực của cột nước giữ cho cột nước liên tục và không bị tụt xuống. Do giữa các phân tử nước tồn lại 1 lực liên kết hiđro yếu → tạo thành 1 chuỗi liên tục các phân tử nước kéo nhau đi lên.\u003C/p>\r\n\r\n\u003Cp>Đáp án C\u003C/p>","2024-09-21 17:02:18",15,576,"d0464a1d38a8",{"quest_id":481,"quest_intro":178,"quest_name":482,"quest_code":483,"quest_content":482,"quest_solution":484,"quest_level":177,"quest_createdate":485,"quest_status":177,"quest_parent":177,"quest_priority":443,"quest_ischeck":177,"quest_isduplicate":177,"lession_id":178,"test_id":486,"user_username":178,"quest_note":178,"quest_type":177,"quest_audio":219,"quest_source_id":487,"quest_gen_status":178,"quest_title":178,"quest_desc":178,"quest_keywords":178},25466,"\u003Cp>Hình thức dinh dưỡng chủ yếu của vi khuẩn lam là gì?\u003C/p>","hinh-thuc-dinh-duong-chu-yeu-cua-vi-khuan-lam-la-gi","\u003Cp>Vi sinh vật có 4 kiểu dinh dưỡng khác nhau: quang tự dưỡng, quang dị dưỡng, hóa tự dưỡng và hóa dị dưỡng.\u003C/p>\r\n\r\n\u003Cp>Vi khuẩn lam dinh dưỡng bằng hình thức quang tự dưỡng.\u003C/p>\r\n\r\n\u003Cp>Đáp án D\u003C/p>","2024-08-27 14:57:32",826,"d0c00b22a67e",{"quest_id":489,"quest_intro":178,"quest_name":490,"quest_code":491,"quest_content":178,"quest_solution":492,"quest_level":14,"quest_createdate":493,"quest_status":177,"quest_parent":177,"quest_priority":231,"quest_ischeck":177,"quest_isduplicate":177,"lession_id":178,"test_id":494,"user_username":388,"quest_note":178,"quest_type":177,"quest_audio":178,"quest_source_id":178,"quest_gen_status":184,"quest_title":495,"quest_desc":496,"quest_keywords":497},45745,"\u003Cp dir=\"ltr\">\u003Cspan style=\"white-space: pre-wrap;\">Cho \u003Cspan>\u003Cspan class=\"katex\" style=\"font-size: 1em;\">\u003Cspan class=\"katex-mathml\">\u003Cmath xmlns=\"http://www.w3.org/1998/Math/MathML\">\u003Csemantics>\u003Cmrow>\u003Cmstyle displaystyle=\"true\" scriptlevel=\"0\">\u003Cmunderover>\u003Cmo>∫\u003C/mo>\u003Cmn>0\u003C/mn>\u003Cmi>m\u003C/mi>\u003C/munderover>\u003Cmo stretchy=\"false\">(\u003C/mo>\u003Cmn>3\u003C/mn>\u003Cmsup>\u003Cmi>x\u003C/mi>\u003Cmn>2\u003C/mn>\u003C/msup>\u003Cmo>−\u003C/mo>\u003Cmn>2\u003C/mn>\u003Cmi>x\u003C/mi>\u003Cmo>+\u003C/mo>\u003Cmn>1\u003C/mn>\u003Cmo stretchy=\"false\">)\u003C/mo>\u003Cmi mathvariant=\"normal\">d\u003C/mi>\u003Cmi>x\u003C/mi>\u003Cmo>=\u003C/mo>\u003Cmn>6\u003C/mn>\u003C/mstyle>\u003C/mrow>\u003Cannotation encoding=\"application/x-tex\">\\displaystyle\\int\\limits_{0}^{m}(3x^2-2x+1)\\mathrm{d}x=6\u003C/annotation>\u003C/semantics>\u003C/math>\u003C/span>\u003Cspan aria-hidden=\"true\" class=\"katex-html\">\u003Cspan class=\"base\">\u003Cspan class=\"strut\" style=\"height: 3.5408em; vertical-align: -1.5782em;\">\u003C/span>\u003Cspan class=\"mop op-limits\">\u003Cspan class=\"vlist-t vlist-t2\">\u003Cspan class=\"vlist-r\">\u003Cspan class=\"vlist\" style=\"height: 1.9625em;\">\u003Cspan class=\"\" style=\"top: -1.8818em; margin-left: -0.4445em;\">\u003Cspan class=\"pstrut\" style=\"height: 3.36em;\">\u003C/span>\u003Cspan class=\"sizing reset-size6 size3 mtight\">\u003Cspan class=\"mord mtight\">\u003Cspan class=\"mord mtight\">0\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003Cspan class=\"\" style=\"top: -3.3611em;\">\u003Cspan class=\"pstrut\" style=\"height: 3.36em;\">\u003C/span>\u003Cspan class=\"\">\u003Cspan class=\"mop op-symbol large-op\" style=\"margin-right: 0.4445em;\">∫\u003C/span>\u003C/span>\u003C/span>\u003Cspan class=\"\" style=\"top: -4.9211em; margin-left: 0.4445em;\">\u003Cspan class=\"pstrut\" style=\"height: 3.36em;\">\u003C/span>\u003Cspan class=\"sizing reset-size6 size3 mtight\">\u003Cspan class=\"mord mtight\">\u003Cspan class=\"mord mathnormal mtight\">m\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003Cspan class=\"vlist-s\">\u003C/span>\u003C/span>\u003Cspan class=\"vlist-r\">\u003Cspan class=\"vlist\" style=\"height: 1.5782em;\">\u003Cspan class=\"\">\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003Cspan class=\"mopen\">(\u003C/span>\u003Cspan class=\"mord\">3\u003C/span>\u003Cspan class=\"mord\">\u003Cspan class=\"mord mathnormal\">x\u003C/span>\u003Cspan class=\"msupsub\">\u003Cspan class=\"vlist-t\">\u003Cspan class=\"vlist-r\">\u003Cspan class=\"vlist\" style=\"height: 0.8641em;\">\u003Cspan class=\"\" style=\"top: -3.113em; margin-right: 0.05em;\">\u003Cspan class=\"pstrut\" style=\"height: 2.7em;\">\u003C/span>\u003Cspan class=\"sizing reset-size6 size3 mtight\">\u003Cspan class=\"mord mtight\">2\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003Cspan class=\"mspace\" style=\"margin-right: 0.2222em;\">\u003C/span>\u003Cspan class=\"mbin\">−\u003C/span>\u003Cspan class=\"mspace\" style=\"margin-right: 0.2222em;\">\u003C/span>\u003C/span>\u003Cspan class=\"base\">\u003Cspan class=\"strut\" style=\"height: 0.7278em; vertical-align: -0.0833em;\">\u003C/span>\u003Cspan class=\"mord\">2\u003C/span>\u003Cspan class=\"mord mathnormal\">x\u003C/span>\u003Cspan class=\"mspace\" style=\"margin-right: 0.2222em;\">\u003C/span>\u003Cspan class=\"mbin\">+\u003C/span>\u003Cspan class=\"mspace\" style=\"margin-right: 0.2222em;\">\u003C/span>\u003C/span>\u003Cspan class=\"base\">\u003Cspan class=\"strut\" style=\"height: 1em; vertical-align: -0.25em;\">\u003C/span>\u003Cspan class=\"mord\">1\u003C/span>\u003Cspan class=\"mclose\">)\u003C/span>\u003Cspan class=\"mord mathrm\">d\u003C/span>\u003Cspan class=\"mord mathnormal\">x\u003C/span>\u003Cspan class=\"mspace\" style=\"margin-right: 0.2778em;\">\u003C/span>\u003Cspan class=\"mrel\">=\u003C/span>\u003Cspan class=\"mspace\" style=\"margin-right: 0.2778em;\">\u003C/span>\u003C/span>\u003Cspan class=\"base\">\u003Cspan class=\"strut\" style=\"height: 0.6444em;\">\u003C/span>\u003Cspan class=\"mord\">6\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003C/span>. Giá trị của tham số \u003Cspan>\u003Cspan class=\"katex\" style=\"font-size: 1em;\">\u003Cspan class=\"katex-mathml\">\u003Cmath xmlns=\"http://www.w3.org/1998/Math/MathML\">\u003Csemantics>\u003Cmrow>\u003Cmi>m\u003C/mi>\u003C/mrow>\u003Cannotation encoding=\"application/x-tex\">m\u003C/annotation>\u003C/semantics>\u003C/math>\u003C/span>\u003Cspan aria-hidden=\"true\" class=\"katex-html\">\u003Cspan class=\"base\">\u003Cspan class=\"strut\" style=\"height: 0.4306em;\">\u003C/span>\u003Cspan class=\"mord mathnormal\">m\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003C/span> thuộc khoảng nào sau đây?\u003C/span>\u003C/p>","cho-0m3x22x1dx6displaystyleintlimits-0m3x2-2x1mathrmdx60m-3x22x1dx6-gia-tri-cua-tham-so-mmm-thuoc-khoang-nao-sau-day","Ta có: $\\displaystyle\\int\\limits_{0}^{m}(3x^2-2x+1)dx = x^3 - x^2 + x \\Big|_0^m = m^3 - m^2 + m$.\u003Cbr>Theo đề bài: $m^3 - m^2 + m = 6 \\Leftrightarrow m^3 - m^2 + m - 6 = 0$.\u003Cbr>Xét $f(m) = m^3 - m^2 + m - 6$. Ta thấy $f(2) = 8 - 4 + 2 - 6 = 0$. Vậy $m=2$ là một nghiệm.\u003Cbr>Phân tích thành nhân tử: $m^3 - m^2 + m - 6 = (m-2)(m^2 + m + 3) = 0$.\u003Cbr>Phương trình $m^2 + m + 3 = 0$ vô nghiệm vì $\\Delta = 1 - 4*3 = -11 \u003C 0$.\u003Cbr>Vậy $m = 2$. Suy ra $m \\in (0;4)$.","2025-09-10 11:10:28",1994,"Tích phân xác định và tìm tham số","Bài toán tích phân xác định, tìm tham số m thỏa mãn điều kiện cho trước.","tích phân, tích phân xác định, tham số, giá trị tham số",{"quest_id":499,"quest_intro":178,"quest_name":500,"quest_code":501,"quest_content":500,"quest_solution":502,"quest_level":177,"quest_createdate":503,"quest_status":177,"quest_parent":177,"quest_priority":504,"quest_ischeck":177,"quest_isduplicate":177,"lession_id":178,"test_id":505,"user_username":178,"quest_note":178,"quest_type":177,"quest_audio":219,"quest_source_id":506,"quest_gen_status":178,"quest_title":178,"quest_desc":178,"quest_keywords":178},17839,"\u003Cp>Trong giảm phân II, các NST có trạng thái kép ở các kì nào sau đây?\u003C/p>","trong-giam-phan-ii-cac-nst-co-trang-thai-kep-o-cac-ki-nao-sau-day","\u003Cp>Trong giảm phân II, các NST có trạng thái kép ở các kì đầu II và kì giữa II.\u003C/p>\r\n\r\n\u003Cp>Đáp án B\u003C/p>","2024-08-27 14:58:06",35,587,"d0d96f98cf55",{"quest_id":508,"quest_intro":178,"quest_name":509,"quest_code":510,"quest_content":178,"quest_solution":511,"quest_level":14,"quest_createdate":512,"quest_status":177,"quest_parent":177,"quest_priority":180,"quest_ischeck":177,"quest_isduplicate":177,"lession_id":178,"test_id":513,"user_username":514,"quest_note":178,"quest_type":177,"quest_audio":178,"quest_source_id":178,"quest_gen_status":184,"quest_title":515,"quest_desc":516,"quest_keywords":517},47090,"\u003Cdiv>\n\u003Cp class=\"MsoNormal\" style=\"margin-bottom: .0001pt; text-align: justify; tab-stops: 14.2pt 127.6pt 241.0pt 354.4pt;\">\u003Cspan style=\"mso-fareast- color: black; mso-font-kerning: 0pt; mso-ligatures: none; mso-ansi-language: EN-US;\">Công thức cấu tạo thu gọn của dimethylamine là\u003C/span>\u003Cspan style=\"mso-fareast- mso-font-kerning: 0pt; mso-ligatures: none; mso-ansi-language: EN-US;\">\u003C/span>\u003C/p>\n\u003C/div>","cong-thuc-cau-tao-thu-gon-cua-dimethylamine-la","Dimethylamine có công thức cấu tạo là dẫn xuất của amine, trong đó hai nguyên tử hydrogen của ammonia được thay thế bởi hai nhóm methyl ($\\text{CH}_3$). Do đó, công thức cấu tạo thu gọn của dimethylamine là $\\text{CH}_3 - \\text{NH} - \\text{CH}_3$.","2025-09-10 11:38:16",2055,"tuongvy","Công thức cấu tạo dimethylamine","Câu hỏi trắc nghiệm về công thức cấu tạo thu gọn của dimethylamine.","dimethylamine, công thức cấu tạo, amine",{"quest_id":519,"quest_intro":178,"quest_name":520,"quest_code":521,"quest_content":178,"quest_solution":522,"quest_level":14,"quest_createdate":523,"quest_status":177,"quest_parent":177,"quest_priority":231,"quest_ischeck":177,"quest_isduplicate":177,"lession_id":178,"test_id":524,"user_username":514,"quest_note":178,"quest_type":177,"quest_audio":178,"quest_source_id":178,"quest_gen_status":184,"quest_title":525,"quest_desc":526,"quest_keywords":527},51031,"\u003Cdiv>\n\u003Cp>Hình dưới đây mô tả bộ NST của người bình thường và người bị bệnh. Phát biểu nào dưới đây đúng?\u003C/p>\n\u003Cp>\u003Cimg alt=\"Hình dưới đây mô tả bộ NST của người bình thường và người bị bệnh. Phát biểu nào dưới đây đúng? (ảnh 1)\" height=\"166\" 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width=\"537\"/>\u003C/p>\n\u003C/div>","hinh-duoi-day-mo-ta-bo-nst-cua-nguoi-binh-thuong-va-nguoi-bi-benh-phat-bieu-nao-duoi-day-dung","Nhìn vào bộ NST thấy người bệnh (bên phải) có 3 NST số 21.\u003Cbr>–> Bệnh Down. Ảnh hưởng đến cả nam và nữ.\n\u003Cbr>\nViệc chọc dò dịch ối giúp phát hiện bệnh Down trước sinh.","2025-09-10 14:16:54",2177,"Phân tích và giải thích bài tập Hội chứng bệnh Down","Phân tích chi tiết và giải thích cách giải bài tập về hội chứng bệnh Down trong chương trình Sinh học 12.","Hội chứng Down, NST, bệnh di truyền, Sinh học 12, giải bài tập",{"quest_id":529,"quest_intro":178,"quest_name":530,"quest_code":531,"quest_content":178,"quest_solution":532,"quest_level":14,"quest_createdate":533,"quest_status":177,"quest_parent":177,"quest_priority":194,"quest_ischeck":177,"quest_isduplicate":177,"lession_id":178,"test_id":534,"user_username":535,"quest_note":178,"quest_type":177,"quest_audio":178,"quest_source_id":178,"quest_gen_status":184,"quest_title":178,"quest_desc":178,"quest_keywords":178},29506,"\u003Cp>Cho \u003Cspan>\u003Cspan class=\"katex\" style=\"font-size: 1em;\">\u003Cspan class=\"katex-mathml\">\u003Cmath xmlns=\"http://www.w3.org/1998/Math/MathML\">\u003Csemantics>\u003Cmrow>\u003Cmi>A\u003C/mi>\u003C/mrow>\u003Cannotation encoding=\"application/x-tex\">A\u003C/annotation>\u003C/semantics>\u003C/math>\u003C/span>\u003Cspan aria-hidden=\"true\" class=\"katex-html\">\u003Cspan class=\"base\">\u003Cspan class=\"strut\" style=\"height: 0.6833em;\">\u003C/span>\u003Cspan class=\"mord mathnormal\">A\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003C/span>, \u003Cspan>\u003Cspan class=\"katex\" style=\"font-size: 1em;\">\u003Cspan class=\"katex-mathml\">\u003Cmath xmlns=\"http://www.w3.org/1998/Math/MathML\">\u003Csemantics>\u003Cmrow>\u003Cmi>B\u003C/mi>\u003C/mrow>\u003Cannotation encoding=\"application/x-tex\">B\u003C/annotation>\u003C/semantics>\u003C/math>\u003C/span>\u003Cspan aria-hidden=\"true\" class=\"katex-html\">\u003Cspan class=\"base\">\u003Cspan class=\"strut\" style=\"height: 0.6833em;\">\u003C/span>\u003Cspan class=\"mord mathnormal\" style=\"margin-right: 0.0502em;\">B\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003C/span> là hai biến cố xung khắc. Biết \u003Cspan>\u003Cspan class=\"katex\" style=\"font-size: 1em;\">\u003Cspan class=\"katex-mathml\">\u003Cmath xmlns=\"http://www.w3.org/1998/Math/MathML\">\u003Csemantics>\u003Cmrow>\u003Cmi>P\u003C/mi>\u003Cmrow>\u003Cmo fence=\"true\">(\u003C/mo>\u003Cmi>A\u003C/mi>\u003Cmo fence=\"true\">)\u003C/mo>\u003C/mrow>\u003Cmo>=\u003C/mo>\u003Cmstyle displaystyle=\"true\" scriptlevel=\"0\">\u003Cmfrac>\u003Cmn>1\u003C/mn>\u003Cmn>3\u003C/mn>\u003C/mfrac>\u003C/mstyle>\u003C/mrow>\u003Cannotation encoding=\"application/x-tex\">P\\left(A \\right)=\\dfrac{1}{3}\u003C/annotation>\u003C/semantics>\u003C/math>\u003C/span>\u003Cspan aria-hidden=\"true\" class=\"katex-html\">\u003Cspan class=\"base\">\u003Cspan class=\"strut\" style=\"height: 1em; vertical-align: -0.25em;\">\u003C/span>\u003Cspan class=\"mord mathnormal\" style=\"margin-right: 0.1389em;\">P\u003C/span>\u003Cspan class=\"mspace\" style=\"margin-right: 0.1667em;\">\u003C/span>\u003Cspan class=\"minner\">\u003Cspan class=\"mopen delimcenter\" style=\"top: 0em;\">(\u003C/span>\u003Cspan class=\"mord mathnormal\">A\u003C/span>\u003Cspan class=\"mclose delimcenter\" style=\"top: 0em;\">)\u003C/span>\u003C/span>\u003Cspan class=\"mspace\" style=\"margin-right: 0.2778em;\">\u003C/span>\u003Cspan class=\"mrel\">=\u003C/span>\u003Cspan class=\"mspace\" style=\"margin-right: 0.2778em;\">\u003C/span>\u003C/span>\u003Cspan class=\"base\">\u003Cspan class=\"strut\" style=\"height: 2.0074em; vertical-align: -0.686em;\">\u003C/span>\u003Cspan class=\"mord\">\u003Cspan class=\"mopen nulldelimiter\">\u003C/span>\u003Cspan class=\"mfrac\">\u003Cspan class=\"vlist-t vlist-t2\">\u003Cspan class=\"vlist-r\">\u003Cspan class=\"vlist\" style=\"height: 1.3214em;\">\u003Cspan class=\"\" style=\"top: -2.314em;\">\u003Cspan class=\"pstrut\" style=\"height: 3em;\">\u003C/span>\u003Cspan class=\"mord\">\u003Cspan class=\"mord\">3\u003C/span>\u003C/span>\u003C/span>\u003Cspan class=\"\" style=\"top: -3.23em;\">\u003Cspan class=\"pstrut\" style=\"height: 3em;\">\u003C/span>\u003Cspan class=\"frac-line\" style=\"border-bottom-width: 0.04em;\">\u003C/span>\u003C/span>\u003Cspan class=\"\" style=\"top: -3.677em;\">\u003Cspan class=\"pstrut\" style=\"height: 3em;\">\u003C/span>\u003Cspan class=\"mord\">\u003Cspan class=\"mord\">1\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003Cspan class=\"vlist-s\">\u003C/span>\u003C/span>\u003Cspan class=\"vlist-r\">\u003Cspan class=\"vlist\" style=\"height: 0.686em;\">\u003Cspan class=\"\">\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003Cspan class=\"mclose nulldelimiter\">\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003C/span>, \u003Cspan>\u003Cspan class=\"katex\" style=\"font-size: 1em;\">\u003Cspan class=\"katex-mathml\">\u003Cmath xmlns=\"http://www.w3.org/1998/Math/MathML\">\u003Csemantics>\u003Cmrow>\u003Cmi>P\u003C/mi>\u003Cmrow>\u003Cmo fence=\"true\">(\u003C/mo>\u003Cmi>B\u003C/mi>\u003Cmo fence=\"true\">)\u003C/mo>\u003C/mrow>\u003Cmo>=\u003C/mo>\u003Cmstyle displaystyle=\"true\" scriptlevel=\"0\">\u003Cmfrac>\u003Cmn>1\u003C/mn>\u003Cmn>4\u003C/mn>\u003C/mfrac>\u003C/mstyle>\u003C/mrow>\u003Cannotation encoding=\"application/x-tex\">P\\left(B \\right)=\\dfrac{1}{4}\u003C/annotation>\u003C/semantics>\u003C/math>\u003C/span>\u003Cspan aria-hidden=\"true\" class=\"katex-html\">\u003Cspan class=\"base\">\u003Cspan class=\"strut\" style=\"height: 1em; vertical-align: -0.25em;\">\u003C/span>\u003Cspan class=\"mord mathnormal\" style=\"margin-right: 0.1389em;\">P\u003C/span>\u003Cspan class=\"mspace\" style=\"margin-right: 0.1667em;\">\u003C/span>\u003Cspan class=\"minner\">\u003Cspan class=\"mopen delimcenter\" style=\"top: 0em;\">(\u003C/span>\u003Cspan class=\"mord mathnormal\" style=\"margin-right: 0.0502em;\">B\u003C/span>\u003Cspan class=\"mclose delimcenter\" style=\"top: 0em;\">)\u003C/span>\u003C/span>\u003Cspan class=\"mspace\" style=\"margin-right: 0.2778em;\">\u003C/span>\u003Cspan class=\"mrel\">=\u003C/span>\u003Cspan class=\"mspace\" style=\"margin-right: 0.2778em;\">\u003C/span>\u003C/span>\u003Cspan class=\"base\">\u003Cspan class=\"strut\" style=\"height: 2.0074em; vertical-align: -0.686em;\">\u003C/span>\u003Cspan class=\"mord\">\u003Cspan class=\"mopen nulldelimiter\">\u003C/span>\u003Cspan class=\"mfrac\">\u003Cspan class=\"vlist-t vlist-t2\">\u003Cspan class=\"vlist-r\">\u003Cspan class=\"vlist\" style=\"height: 1.3214em;\">\u003Cspan class=\"\" style=\"top: -2.314em;\">\u003Cspan class=\"pstrut\" style=\"height: 3em;\">\u003C/span>\u003Cspan class=\"mord\">\u003Cspan class=\"mord\">4\u003C/span>\u003C/span>\u003C/span>\u003Cspan class=\"\" style=\"top: -3.23em;\">\u003Cspan class=\"pstrut\" style=\"height: 3em;\">\u003C/span>\u003Cspan class=\"frac-line\" style=\"border-bottom-width: 0.04em;\">\u003C/span>\u003C/span>\u003Cspan class=\"\" style=\"top: -3.677em;\">\u003Cspan class=\"pstrut\" style=\"height: 3em;\">\u003C/span>\u003Cspan class=\"mord\">\u003Cspan class=\"mord\">1\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003Cspan class=\"vlist-s\">\u003C/span>\u003C/span>\u003Cspan class=\"vlist-r\">\u003Cspan class=\"vlist\" style=\"height: 0.686em;\">\u003Cspan class=\"\">\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003Cspan class=\"mclose nulldelimiter\">\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003C/span>. Khi đó \u003Cspan>\u003Cspan class=\"katex\" style=\"font-size: 1em;\">\u003Cspan class=\"katex-mathml\">\u003Cmath xmlns=\"http://www.w3.org/1998/Math/MathML\">\u003Csemantics>\u003Cmrow>\u003Cmi>P\u003C/mi>\u003Cmrow>\u003Cmo fence=\"true\">(\u003C/mo>\u003Cmi>A\u003C/mi>\u003Cmo>∪\u003C/mo>\u003Cmi>B\u003C/mi>\u003Cmo fence=\"true\">)\u003C/mo>\u003C/mrow>\u003C/mrow>\u003Cannotation encoding=\"application/x-tex\">P\\left(A\\cup B \\right)\u003C/annotation>\u003C/semantics>\u003C/math>\u003C/span>\u003Cspan aria-hidden=\"true\" class=\"katex-html\">\u003Cspan class=\"base\">\u003Cspan class=\"strut\" style=\"height: 1em; vertical-align: -0.25em;\">\u003C/span>\u003Cspan class=\"mord mathnormal\" style=\"margin-right: 0.1389em;\">P\u003C/span>\u003Cspan class=\"mspace\" style=\"margin-right: 0.1667em;\">\u003C/span>\u003Cspan class=\"minner\">\u003Cspan class=\"mopen delimcenter\" style=\"top: 0em;\">(\u003C/span>\u003Cspan class=\"mord mathnormal\">A\u003C/span>\u003Cspan class=\"mspace\" style=\"margin-right: 0.2222em;\">\u003C/span>\u003Cspan class=\"mbin\">∪\u003C/span>\u003Cspan class=\"mspace\" style=\"margin-right: 0.2222em;\">\u003C/span>\u003Cspan class=\"mord mathnormal\" style=\"margin-right: 0.0502em;\">B\u003C/span>\u003Cspan class=\"mclose delimcenter\" style=\"top: 0em;\">)\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003C/span>\u003C/span> bằng\u003C/p>","cho-aaa-bbb-la-hai-bien-co-xung-khac-biet-pa13plefta-rightdfrac13pa31-pb14pleftb-rightdfrac14pb41-khi-do-pabpleftacup-b-rightpab-bang","Vì $A$ và $B$ là hai biến cố xung khắc, nên $P(A \\cup B) = P(A) + P(B)$.\u003Cbr>Ta có $P(A \\cup B) = \\dfrac{1}{3} + \\dfrac{1}{4} = \\dfrac{4}{12} + \\dfrac{3}{12} = \\dfrac{7}{12}$.","2025-07-22 09:22:08",1030,"hongngu",{"quest_id":537,"quest_intro":178,"quest_name":538,"quest_code":539,"quest_content":538,"quest_solution":540,"quest_level":177,"quest_createdate":541,"quest_status":177,"quest_parent":177,"quest_priority":434,"quest_ischeck":177,"quest_isduplicate":177,"lession_id":178,"test_id":542,"user_username":178,"quest_note":178,"quest_type":177,"quest_audio":219,"quest_source_id":543,"quest_gen_status":178,"quest_title":178,"quest_desc":178,"quest_keywords":178},40598,"\u003Cp style=\"text-align: justify;\">Trong trường hợp dưới đây, nhữngyếu tố nào đã ảnh hưởng đến lượng cung hàng hóa trên thị trường?\u003C/p>\r\n\r\n\u003Cp style=\"text-align: justify;\">\"Doanh nghiệp T chuyên sản xuất, kinh doanh những thực phẩm chế biến từ thịt lợn. Gần đây, hoạt động sản xuất của doanh nghiệp gặp khó khăn do giá của các yếu tố đầu vào (con giống, cám,..) tăng khiến chi phí sản xuất và giá bán sản phẩm bị đẩy lên cao. Số lượng các đơn đặt hàng cũng giảm sút do thị trường xuất hiện nhiều nhà cung ứng sản phẩm cùng loại\".\u003C/p>","trong-truong-hop-duoi-day-nhungyeu-to-nao-da-anh-huong-den-luong-cung-hang-hoa-tren-thi-truong-doanh-nghiep-t-chuyen-san-xuat-kinh-doanh-nhung-thuc-pham-che-bien-tu-thit-lon-gan-day-hoat-dong-san-xuat-cua-doanh-nghiep-gap-kho-khan-do-gia-cua-cac-yeu-to-dau-vao-con-giong-cam-tang-khien-chi-phi-san-xuat-va-gia-ban-san-pham-bi-day-len-cao-so-luong-cac-don-dat-hang-cung-giam-sut-do-thi-truong-xuat-hien-nhieu-nha-cung-ung-san-pham-cung-loai","\u003Cp style=\"text-align: justify;\">Đáp án đúng là: D.\u003C/p>\r\n\r\n\u003Cp style=\"text-align: justify;\">- Nhân tố ảnh hưởng đến lượng cung hàng hóa, dịch vụ trong trường hợp trên là:\u003C/p>\r\n\r\n\u003Cp style=\"text-align: justify;\">+ Tăng chi phí của các yếu tố đầu vào sản xuất, khiến cho chi phí sản xuất và giá thành sản phẩm tăng lên.\u003C/p>\r\n\r\n\u003Cp style=\"text-align: justify;\">+ Trên thị trường xuất hiện nhiều nhà cung ứng sản phẩm cùng loại.\u003C/p>","2024-09-21 09:39:50",1792,"d0072b2687ed",{"quest_id":545,"quest_intro":178,"quest_name":546,"quest_code":547,"quest_content":178,"quest_solution":219,"quest_level":14,"quest_createdate":548,"quest_status":177,"quest_parent":177,"quest_priority":180,"quest_ischeck":177,"quest_isduplicate":177,"lession_id":178,"test_id":549,"user_username":535,"quest_note":178,"quest_type":177,"quest_audio":178,"quest_source_id":178,"quest_gen_status":178,"quest_title":178,"quest_desc":178,"quest_keywords":178},30185,"\u003Cdiv>Hình bên mô tả thí nghiệm về hiện tượng cảm ứng điện từ. Khi tăng tốc độ di chuyển thanh nam châm, dòng điện trong ống dây\n\u003Cdiv>\n\u003Cdiv>\u003Cimg alt=\"Hình bên mô tả thí nghiệm về hiện tượng cảm ứng điện từ. Khi tăng tốc độ di chuyển thanh nam châm, dòng điện trong ống dây (ảnh 1)\" height=\"194\" 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\" style=\"display: block; margin-left: auto; margin-right: auto;\" width=\"385\"/>\u003C/div>\n\u003C/div>\n\u003Cdiv> \u003C/div>\n\u003C/div>","hinh-ben-mo-ta-thi-nghiem-ve-hien-tuong-cam-ung-dien-tu-khi-tang-toc-do-di-chuyen-thanh-nam-cham-dong-dien-trong-ong-day","2025-08-27 09:35:28",1063,{"quest_id":551,"quest_intro":178,"quest_name":552,"quest_code":553,"quest_content":552,"quest_solution":219,"quest_level":178,"quest_createdate":554,"quest_status":177,"quest_parent":177,"quest_priority":418,"quest_ischeck":177,"quest_isduplicate":177,"lession_id":178,"test_id":231,"user_username":178,"quest_note":178,"quest_type":14,"quest_audio":219,"quest_source_id":555,"quest_gen_status":178,"quest_title":178,"quest_desc":178,"quest_keywords":178},186,"\u003Cp>Tại một trang trại nhân nuôi cá cảnh, người ta bố trí một hồ lớn để nuôi riêng một loài cá và sau 5 thế hệ đã tạo được quần thể có số lượng lớn cá thể. Ở loài cá này, tính trạng màu thân được quy định bởi một gene có hai allele nằm trên nhiễm sắc thể thường: allele trội G quy định thân vàng, allele lặn g quy định thân đen; các cá thể trưởng thành sinh dục khi được ba tháng tuổi, ngẫu phối và đẻ con. Cá có màu thân khác nhau đều có sức sống và khả năng sinh sản như nhau. Cứ sau mỗi lứa đẻ, toàn bộ cá trưởng thành được đưa sang các bể nuôi nhỏ để tránh cá trưởng thành ăn thịt cá con; ở hồ lớn chỉ còn lại cá con được nuôi cho đến thời kì sinh sản tiếp theo. Ở mỗi thế hệ, quần thể đều có số lượng cá thể đủ lớn. Khi nhân nuôi đến thế hệ thứ 8, số lượng cá thể trong hồ bị giảm đột ngột do sự cố hỏng hệ thống lọc nước, làm nước bị ô nhiễm. Sau khi khắc phục sự cố, quần thể thế hệ tiếp theo được khôi phục từ các cá thể còn sống sót. Đến thế hệ thứ 15, cá thân đen chiếm tỉ lệ 16% trong quần thể.\u003C/p>\r\n\u003Cp>Nhân tố nào tác động mạnh nhất đến cấu trúc di truyền từ thế hệ thứ 8 đến thế hệ 9 của quần thể cá trong hồ?\u003C/p>","tai-mot-trang-trai-nhacircn-nuocirci-caacute-canh-nguoi-ta-bo-triacute-mot-ho-lon-de-nuocirci-riecircng-mot-loagravei-caacute-vagrave-sau-5-the-he-datilde-tao-duoc-quan-the-coacute-so-luong-lon-caacute-the-o-loagravei-caacute-nagravey-tiacutenh-trang-magraveu-thacircn-duoc-quy-dinh-boi-mot-gene-coacute-hai-allele-nam-trecircn-nhiem-sac-the-thuong-allele-troi-g-quy-dinh-thacircn-vagraveng-allele-lan-g-quy-dinh-thacircn-den-caacutec-caacute-the-truong-thagravenh-sinh-duc-khi-duoc-ba-thaacuteng-tuoi-ngau-phoi-vagrave-de-con-caacute-coacute-magraveu-thacircn-khaacutec-nhau-deu-coacute-suc-song-vagrave-kha-nang-sinh-san-nhu-nhau-cu-sau-moi-lua-de-toagraven-bo-caacute-truong-thagravenh-duoc-dua-sang-caacutec-be-nuocirci-nho-de-traacutenh-caacute-truong-thagravenh-an-thit-caacute-con-o-ho-lon-chi-cograven-lai-caacute-con-duoc-nuocirci-cho-den-thoi-kigrave-sinh-san-tiep-theo-o-moi-the-he-quan-the-deu-coacute-so-luong-caacute-the-du-lon-khi-nhacircn-nuocirci-den-the-he-thu-8-so-luong-caacute-the-trong-ho-bi-giam-dot-ngot-do-su-co-hong-he-thong-loc-nuoc-lagravem-nuoc-bi-ocirc-nhiem-sau-khi-khac-phuc-su-co-quan-the-the-he-tiep-theo-duoc-khocirci-phuc-tu-caacutec-caacute-the-cograven-song-soacutet-den-the-he-thu-15-caacute-thacircn-den-chiem-ti-le-16-trong-quan-the-nhacircn-to-nagraveo-taacutec-dong-manh-nhat-den-cau-truacutec-di-truyen-tu-the-he-thu-8-den-the-he-9-cua-quan-the-caacute-trong-ho","2025-02-28 10:58:12","d0fa9713a33f",{"quest_id":557,"quest_intro":178,"quest_name":558,"quest_code":559,"quest_content":178,"quest_solution":560,"quest_level":14,"quest_createdate":561,"quest_status":177,"quest_parent":177,"quest_priority":562,"quest_ischeck":177,"quest_isduplicate":177,"lession_id":178,"test_id":563,"user_username":514,"quest_note":178,"quest_type":177,"quest_audio":178,"quest_source_id":178,"quest_gen_status":184,"quest_title":564,"quest_desc":565,"quest_keywords":566},44447,"\u003Cdiv>\n\u003Cp class=\"MsoNormal\" style=\"text-align: justify; mso-pagination: none; tab-stops: 14.2pt 127.6pt 241.0pt 354.4pt;\">\u003Cspan style=\"mso-fareast- mso-font-kerning: 0pt; mso-ligatures: none;\">Một khung dây kín có 100 vòng, mỗi vòng có diện tích là 80 dm\u003Csup>2\u003C/sup>. Vòng dây được đặt trong từ trường đều sao cho vectơ cảm ứng từ hợp với vectơ đơn vị pháp tuyến của mặt phẳng khung dây một góc \u003C/span>\u003Cspan style=\"mso-ascii- mso-fareast- mso-hansi- mso-bidi- mso-font-kerning: 0pt; mso-ligatures: none; mso-char-type: symbol;\">\u003Cspan style=\"mso-char-type: symbol;\">a\u003C/span>\u003C/span>\u003Cspan style=\"mso-fareast- mso-font-kerning: 0pt; mso-ligatures: none;\">. Độ lớn cảm ứng từ biến thiên theo thời gian như đồ thị trong Hình vẽ. Độ lớn suất điện động cảm ứng trong vòng dây có giá trị là 40 V. Góc \u003C/span>\u003Cspan style=\"mso-ascii- mso-fareast- mso-hansi- mso-bidi- mso-font-kerning: 0pt; mso-ligatures: none; mso-char-type: symbol;\">\u003Cspan style=\"mso-char-type: symbol;\">a\u003C/span>\u003C/span>\u003Cspan style=\"mso-fareast- mso-font-kerning: 0pt; mso-ligatures: none;\"> có giá trị là bao nhiêu?\u003C/span>\u003C/p>\n\u003C/div>","mot-khung-day-kin-co-100-vong-moi-vong-co-dien-tich-la-80-dm2-vong-day-duoc-dat-trong-tu-truong-deu-sao-cho-vecto-cam-ung-tu-hop-voi-vecto-don-vi-phap-tuyen-cua-mat-phang-khung-day-mot-goc-a-do-lon-cam-ung-tu-bien-thien-theo-thoi-gian-nhu-do-thi-trong-hinh-ve-do-lon-suat-dien-dong-cam-ung-trong-vong-day-co-gia-tri-la-40-v-goc-a-co-gia-tri-la-bao-nhieu","Đổi $80 dm^2 = 0.8 m^2$\u003Cbr>\nSuất điện động cảm ứng: $e = N \\left| \\frac{\\Delta \\Phi}{\\Delta t} \\right| = N \\left| \\frac{\\Delta B}{\\Delta t} \\right| S \\cos a$\u003Cbr>\nTừ đồ thị, ta có: $\\left| \\frac{\\Delta B}{\\Delta t} \\right| = \\frac{0.5 - 0}{0.1} = 5 T/s$\u003Cbr>\nSuy ra: $40 = 100 \\cdot 5 \\cdot 0.8 \\cdot \\cos a \\Rightarrow \\cos a = \\frac{40}{100 \\cdot 5 \\cdot 0.8} = \\frac{1}{10} \\Rightarrow a \\approx 87.27^o$. Vì không có đáp án gần đúng nên chọn đáp án 90 độ vì có thể có sai số do làm tròn.","2025-09-10 10:26:01",26,1944,"Tính góc alpha trong bài toán cảm ứng điện từ","Bài tập tính góc hợp bởi vector cảm ứng từ và vector pháp tuyến trong hiện tượng cảm ứng điện từ.","cảm ứng điện từ, suất điện động cảm ứng, góc alpha",{"quest_id":568,"quest_intro":178,"quest_name":569,"quest_code":570,"quest_content":569,"quest_solution":571,"quest_level":178,"quest_createdate":572,"quest_status":177,"quest_parent":177,"quest_priority":504,"quest_ischeck":177,"quest_isduplicate":177,"lession_id":178,"test_id":504,"user_username":178,"quest_note":178,"quest_type":14,"quest_audio":219,"quest_source_id":573,"quest_gen_status":178,"quest_title":178,"quest_desc":178,"quest_keywords":178},1059,"\u003Cp>Chọn từ/cụm từ thích hợp nhất để điền vào chỗ trống trong câu dưới đây:\u003C/p>\r\n\u003Cp>Ngôn ngữ ___________ là ngôn từ dùng để thông báo tin tức thời sự trong nước và quốc tế, phản ánh chính kiến của tờ báo và dư luận quần chúng, nhằm ________________ sự tiến bộ của xã hội.\u003C/p>","chon-tucum-tu-thiacutech-hop-nhat-de-dien-vagraveo-cho-trong-trong-cacircu-duoi-dacircy-ngocircn-ngu-lagrave-ngocircn-tu-dugraveng-de-thocircng-baacuteo-tin-tuc-thoi-su-trong-nuoc-vagrave-quoc-te-phan-aacutenh-chiacutenh-kien-cua-to-baacuteo-vagrave-du-luan-quan-chuacuteng-nham-su-tien-bo-cua-xatilde-hoi","\u003Cp>Đây là kiểu câu mô tả về đặc điểm của một loại phong cách ngôn ngữ, chỉ cần chú ý nội dung giải thích phía sau với các từ khóa “thông báo”, “tin tức”, “thời sự” là nhận ra đáp án C; xác định chính xác từ cần điền vào chỗ trống 1 từ đó tìm được từ cần điền vào chỗ trống 2.\u003C/p>","2025-03-28 16:12:16","d0bad1812914",{"quest_id":575,"quest_intro":178,"quest_name":576,"quest_code":577,"quest_content":576,"quest_solution":578,"quest_level":178,"quest_createdate":579,"quest_status":177,"quest_parent":177,"quest_priority":180,"quest_ischeck":177,"quest_isduplicate":177,"lession_id":178,"test_id":580,"user_username":178,"quest_note":178,"quest_type":14,"quest_audio":219,"quest_source_id":581,"quest_gen_status":178,"quest_title":178,"quest_desc":178,"quest_keywords":178},2215,"\u003Cp class=\"MsoNormal\" style=\"mso-para-margin-top: .2gd; mso-para-margin-right: 0cm; mso-para-margin-bottom: .2gd; mso-para-margin-left: 0cm; text-align: justify; text-justify: inter-ideograph; line-height: 135%; mso-pagination: none; tab-stops: 14.2pt 5.0cm 269.35pt 14.0cm; margin: 2.4pt 0cm 2.4pt 0cm;\">Xác định lỗi sai trong câu văn sau:\u003C/p>\r\n\u003Cp class=\"MsoNormal\" style=\"mso-para-margin-top: .2gd; mso-para-margin-right: 0cm; mso-para-margin-bottom: .2gd; mso-para-margin-left: 0cm; text-align: justify; text-justify: inter-ideograph; line-height: 135%; mso-pagination: none; tab-stops: 14.2pt 5.0cm 269.35pt 14.0cm; margin: 2.4pt 0cm 2.4pt 0cm;\">\u003Cem>“Nguyễn Trãi, nhà thơ yêu nước của dân tộc Việt Nam. ”\u003C/em>\u003C/p>","xaacutec-dinh-loi-sai-trong-cacircu-van-sau-ldquonguyen-tratildei-nhagrave-tho-yecircu-nuoc-cua-dacircn-toc-viet-nam-rdquo","\u003Cp>- Phân tích cấu trúc: Nguyễn Trãi (CN), nhà thơ yêu nước của dân tộc Việt Nam.\u003C/p>\r\n\u003Cp>- Cụm từ “nhà thơ yêu nước của dân tộc Việt Nam” bổ sung thông tin cho chủ ngữ “Nguyễn Trãi” nhưng mối quan hệ giữa chủ thể và thông tin chưa được thể hiện trong cấu trúc câu. Vậy nên câu trên thiếu thành phần vị ngữ.\u003C/p>\r\n\u003Cp>-> Có thể sửa lại: Nguyễn Trãi là nhà thơ yêu nước của dân tộc Việt Nam.\u003C/p>","2025-05-26 14:18:00",77,"d00e1408387d",[],{"featureDocuments":584,"titleBox":642},[585,600,615,629],{"gdoc_id":586,"gdoc_title":587,"gdoc_title_seo":588,"gdoc_picture":589,"gdoc_desc":590,"gdoc_createdate":591,"gdoc_publicdate":592,"gdoc_lastmodify":593,"gdoc_file_link":594,"gdoc_numdoc":595,"gdoc_numdown":596,"user_username":597,"url":598,"isSaved":167,"thumbnail":599},92,"CEO.27: Bộ Tài Liệu Dành Cho StartUp - Quản Lý Doanh Nghiệp Thời Đại 4.0"," Bộ Tài Liệu Dành Cho StartUp - Quản Lý Doanh Nghiệp Thời Đại 4.0","3954_1580867013.jpg","\u003Cp style=\"text-align:justify\">Làm thế nào để chúng ta có thể gắn quá trình khởi sự doanh nghiệp với việc quản lý dự án của công ty? Làm thế nào để kiểm soát các quy trình hoạch động doanh nghiệp? Làm thế nào để quản trị nhân sự, quản trị vốn hiệu quả cho doanh nghiệp?... Tất cả những câu hỏi trên đều là những vấn đề mà các Start Up hiện nay rất cần quan tâm. Nhằm cung cấp cho nhà khởi nghiệp sáng tạo những kiến thức và góc nhìn khác về khởi nghiệp, cũng như giới thiệu cho bạn những công cụ quản trị hiệu quả trong quá trình hoạt động doanh nghiệp, TaiLieu.VN chia sẻ đến bạn \u003Cstrong>Bộ Tài Liệu Dành Cho StartUp - Quản Lý Doanh Nghiệp Thời Đại 4.0\u003C/strong> hi vọng sẽ giúp bạn tìm được những phương pháp quản trị doanh nghiệp hiệu quả và tiếp thêm sức mạnh để biến ý tưởng thành hành động khởi nghiệp cụ thể.\u003C/p>","2019-11-07 10:35:58","2020-03-19 16:21:05","2025-07-10 09:06:29","https://drive.google.com/drive/folders/1wf-csWaEKdpAQy4yyYmB442NF2Yz6JLl?usp=sharing",272,981,"dinhphuong","https://tailieu.vn/btl-ceo27-bo-tai-lieu-danh-cho-startup-quan-ly-doanh-nghiep-thoi-dai-40-92.html","https://cdn.tailieu.vn/images/gdoc/3954_1580867013.jpg",{"gdoc_id":601,"gdoc_title":602,"gdoc_title_seo":603,"gdoc_picture":604,"gdoc_desc":605,"gdoc_createdate":606,"gdoc_publicdate":607,"gdoc_lastmodify":608,"gdoc_file_link":609,"gdoc_numdoc":610,"gdoc_numdown":611,"user_username":612,"url":613,"isSaved":167,"thumbnail":614},61,"Bộ 530+ Luận Văn Thạc Sĩ Quản Trị Kinh Doanh MBA","LUẬN VĂN THẠC SĨ QUẢN TRỊ KINH DOANH MBA","771_lv-01-bo-luan-van-thac-si-quan-tri-kinh-doanh-mba.jpg","\u003Cp style=\"text-align:justify\">Tổng hợp \u003Cstrong>530+ Luận văn Thạc sĩ Quản trị Kinh doanh MBA\u003C/strong>, bộ tài liệu này mang đến cho bạn những tài liệu tham khảo hữu ích để hoàn thành luận văn một cách xuất sắc. Bạn sẽ nhận được hướng dẫn chi tiết về cách trình bày luận văn, phương pháp chọn đề tài và nghiên cứu, cũng như quy trình viết luận văn hoàn chỉnh. Bên cạnh đó, các mẫu luận văn hay sẽ là nguồn cảm hứng tuyệt vời, giúp bạn dễ dàng vượt qua những thử thách trong quá trình thực hiện và hoàn thiện bài l\u003Cstrong>uận văn MBA\u003C/strong> của mình.\u003C/p>","2019-03-30 09:29:02","2019-06-05 11:45:09","2025-07-10 09:05:21","https://drive.google.com/drive/folders/1PfxWPinPSkePK2UgGAx20Iil8OrWxjgC",539,1221,"nguyenthikimyen","https://tailieu.vn/btl-bo-530-luan-van-thac-si-quan-tri-kinh-doanh-mba-61.html","https://cdn.tailieu.vn/images/gdoc/771_lv-01-bo-luan-van-thac-si-quan-tri-kinh-doanh-mba.jpg",{"gdoc_id":616,"gdoc_title":617,"gdoc_title_seo":618,"gdoc_picture":619,"gdoc_desc":620,"gdoc_createdate":621,"gdoc_publicdate":622,"gdoc_lastmodify":623,"gdoc_file_link":624,"gdoc_numdoc":625,"gdoc_numdown":626,"user_username":597,"url":627,"isSaved":167,"thumbnail":628},181,"Bộ 170+ Luận Văn Tốt Nghiệp Ngành Quản Trị Marketing","LUẬN VĂN TỐT NGHIỆP QUẢN TRỊ MARKETING","166_bo-170-luan-van-tot-nghiep-nganh-quan-tri-marketing.jpg","\u003Cp>Bạn đang chuẩn bị cho luận văn tốt nghiệp ngành \u003Cstrong>Quản trị Marketing\u003C/strong>? Đừng bỏ qua tuyển tập khóa luận tham khảo chất lượng cao từ TaiLieu.VN. Bộ tài liệu được chọn lọc kỹ lưỡng từ các đề tài nghiên cứu thực tiễn và chuyên sâu, với nội dung phong phú, sát với chương trình đào tạo hiện hành. Tài liệu giúp sinh viên dễ dàng định hướng đề tài, xây dựng bố cục luận văn mạch lạc và triển khai nội dung hiệu quả. Đây là nguồn tài nguyên không thể thiếu dành cho những ai đang theo học ngành \u003Cstrong>Quản trị Marketing\u003C/strong>, mong muốn nâng cao kỹ năng phân tích, tư duy nghiên cứu và đạt kết quả cao trong kỳ tốt nghiệp.\u003C/p>","2025-06-21 16:38:17","2025-06-25 16:28:30","2025-07-03 16:31:45","https://drive.google.com/drive/folders/178YfqthJtPkeTgBUYenUlJnh3tlRHgY3?usp=sharing",172,807,"https://tailieu.vn/btl-bo-170-luan-van-tot-nghiep-nganh-quan-tri-marketing-181.html","https://cdn.tailieu.vn/images/gdoc/166_bo-170-luan-van-tot-nghiep-nganh-quan-tri-marketing.jpg",{"gdoc_id":630,"gdoc_title":631,"gdoc_title_seo":632,"gdoc_picture":633,"gdoc_desc":634,"gdoc_createdate":606,"gdoc_publicdate":635,"gdoc_lastmodify":636,"gdoc_file_link":637,"gdoc_numdoc":638,"gdoc_numdown":639,"user_username":597,"url":640,"isSaved":167,"thumbnail":641},49,"CEO.02: Bộ Tài Liệu Quản Trị Chiến Lược Kinh Doanh Thời Đại 4.0"," Bộ Tài Liệu Quản Trị Chiến Lược Kinh Doanh Thời Đại 4.0","4541557538777.jpg","\u003Cp style=\"text-align:justify\">Muốn giữ cho một tập thể vững mạnh rất cần những nguyên tắc xây dựng doanh nghiệp, những kế sách kinh doanh để giúp doanh nghiệp vượt qua thời kỳ khủng hoảng. Để giúp cho các nhà quản trị có thể quản trị doanh nghiệp cũng như đề ra những phương án kinh doanh hiệu quả TaiLieu.VN chia sẻ \u003Cstrong>bộ tài liệu quản trị chiến lược kinh doanh thời kỳ 4.0 \u003C/strong>sẽ là tư liệu tham khảo hữu ích cho các nhà quản trị doanh nghiệp hiện nay.\u003C/p>","2019-05-14 08:50:32","2025-06-26 08:55:13","https://drive.google.com/drive/folders/1KCiPgwaxHRQV0fkDAHGRl63g5xyPRohL?usp=sharing",194,1014,"https://tailieu.vn/btl-ceo02-bo-tai-lieu-quan-tri-chien-luoc-kinh-doanh-thoi-dai-40-49.html","https://cdn.tailieu.vn/images/gdoc/4541557538777.jpg","Bộ tài liệu nổi bật",{"noibatDocument":644,"titleBox":804},[645,659,673,687,701,714,725,738,751,763,777,790],{"document_id":646,"document_title":647,"document_desc":648,"document_picturename":649,"document_filetype":650,"document_numpage":299,"document_uploaddate":651,"member_username":652,"document_numdownload":386,"document_favorite_today":178,"isSaved":167,"document_numview":653,"url":654,"document_link":655,"thumbnail":656,"document_isfree":177,"document_kind":177,"document_title_seo":647,"document_status":657},2912867,"Giáo án Chuyên đề Toán 12 - Chuyên đề 1: Biến ngẫu nhiên rời rạc. Các số đặc trưng của biến ngẫu nhiên rời rạc (Sách Cánh diều)","Kế hoạch bài dạy Chuyên đề Toán 12 - Chuyên đề 1: Biến ngẫu nhiên rời rạc vác số đặc trưng của biến ngẫu nhiên rời rạc trình bày về biến ngẫu nhiên rời rạc, các số đặc trưng (kì vọng, phương sai, độ lệch chuẩn) giúp học sinh phát triển năng lực tự học, giải quyết vấn đề.","991749787046.jpg","docx","13/06/2025","codabach1016",1092,"https://tailieu.vn/doc/giao-an-chuyen-de-toan-bien-ngau-nhien-roi-rac-2912867.html","giao-an-chuyen-de-toan-bien-ngau-nhien-roi-rac-2912867.html","https://cdn.tailieu.vn/images/document/thumbnail/2025/20250613/codabach1016/135x160/991749787046.jpg",{"code":14,"label":658},"Đã duyệt",{"document_id":660,"document_title":661,"document_desc":662,"document_picturename":663,"document_filetype":664,"document_numpage":427,"document_uploaddate":665,"member_username":666,"document_numdownload":173,"document_favorite_today":178,"isSaved":167,"document_numview":667,"url":668,"document_link":669,"thumbnail":670,"document_isfree":177,"document_kind":177,"document_title_seo":671,"document_status":672},2916995,"Bài giảng Sinh lý bệnh - Miễn dịch: Rối loạn cân bằng nước - điện giải","Bài giảng Sinh lý bệnh về rối loạn cân bằng nước-điện giải cung cấp kiến thức về: phân bố nước (nữ 50%, nam 60%), điều hòa thẩm thấu qua ADH, vai trò Natri, và phù thủng. Mục tiêu: hiểu cơ chế mất nước, phù, rối loạn Na/K.","24571753088735.jpg","pdf","21/07/2025","kimphuong1001",1084,"https://tailieu.vn/doc/bai-giang-sinh-ly-benh-mien-dich-roi-loan-can-bang-nuoc-dien-giai-2916995.html","bai-giang-sinh-ly-benh-mien-dich-roi-loan-can-bang-nuoc-dien-giai-2916995.html","https://cdn.tailieu.vn/images/document/thumbnail/2025/20250721/kimphuong1001/135x160/24571753088735.jpg","Rối loạn cân bằng nước - điện giải: Bài giảng Sinh lý bệnh - Miễn dịch",{"code":14,"label":658},{"document_id":674,"document_title":675,"document_desc":676,"document_picturename":677,"document_filetype":650,"document_numpage":678,"document_uploaddate":679,"member_username":680,"document_numdownload":14,"document_favorite_today":178,"isSaved":167,"document_numview":681,"url":682,"document_link":683,"thumbnail":684,"document_isfree":177,"document_kind":177,"document_title_seo":685,"document_status":686},2916279,"Đề cương ôn tập môn Tài chính doanh nghiệp thực hành","Đề cương ôn tập môn Tài chính doanh nghiệp thực hành bao gồm các nội dung sau: Quản trị tài chính tốt giúp tiếp cận vốn, giảm chi phí, tăng trưởng. Đánh giá dự án có vay, khắc phục IRR bằng MIRR, ước tính chi phí vốn chủ sở hữu (CAPM), và đánh giá rủi ro.","11841752805592.jpg",23,"17/07/2025","hhhtrrr",785,"https://tailieu.vn/doc/de-cuong-on-tap-tai-chinh-doanh-nghiep-thuc-hanh-2916279.html","de-cuong-on-tap-tai-chinh-doanh-nghiep-thuc-hanh-2916279.html","https://cdn.tailieu.vn/images/document/thumbnail/2025/20250717/hhhtrrr/135x160/11841752805592.jpg","Đề cương ôn tập Tài chính doanh nghiệp thực hành: Chuẩn nhất",{"code":14,"label":658},{"document_id":688,"document_title":689,"document_desc":690,"document_picturename":691,"document_filetype":664,"document_numpage":692,"document_uploaddate":693,"member_username":694,"document_numdownload":184,"document_favorite_today":178,"isSaved":167,"document_numview":695,"url":696,"document_link":697,"thumbnail":698,"document_isfree":177,"document_kind":177,"document_title_seo":699,"document_status":700},2915435,"Báo cáo seminar chuyên ngành Công nghệ hóa học và thực phẩm","Báo cáo seminar chuyên ngành Công nghệ hóa học và thực phẩm nghiên cứu về chưng cất tinh dầu tiêu ở quy mô phòng thí nghiệm và pilot, phân tích chuỗi cung ứng và công nghệ xử lý nước.","47051752458701.jpg",28,"11/07/2025","hienkelvinzoi@gmail.com",2665,"https://tailieu.vn/doc/bao-cao-seminar-chuyen-nganh-cong-nghe-hoa-hoc-thuc-pham-2915435.html","bao-cao-seminar-chuyen-nganh-cong-nghe-hoa-hoc-thuc-pham-2915435.html","https://cdn.tailieu.vn/images/document/thumbnail/2025/20250711/hienkelvinzoi@gmail.com/135x160/47051752458701.jpg","Báo cáo seminar chuyên ngành Công nghệ hóa học và thực phẩm [Mới nhất]",{"code":14,"label":658},{"document_id":702,"document_title":703,"document_desc":704,"document_picturename":705,"document_filetype":664,"document_numpage":236,"document_uploaddate":706,"member_username":707,"document_numdownload":14,"document_favorite_today":178,"isSaved":167,"document_numview":708,"url":709,"document_link":710,"thumbnail":711,"document_isfree":177,"document_kind":177,"document_title_seo":712,"document_status":713},2915143,"Câu hỏi ôn tập môn Pháp luật đại cương","\u003Cp>Tài liệu ôn tập Pháp luật đại cương gồm câu hỏi trắc nghiệm (nhà nước, thủ tướng, năng lực hành vi, quy phạm pháp luật) và bài tập tự luận (phân tích cấu trúc quy phạm).\u003C/p>","1971752137784.jpg","10/07/2025","nomoney7",918,"https://tailieu.vn/doc/cau-hoi-on-tap-mon-phap-luat-dai-cuong-2915143.html","cau-hoi-on-tap-mon-phap-luat-dai-cuong-2915143.html","https://cdn.tailieu.vn/images/document/thumbnail/2025/20250710/nomoney7/135x160/1971752137784.jpg","Câu hỏi ôn tập Pháp luật đại cương: Chuẩn bị tốt nhất cho kỳ thi",{"code":14,"label":658},{"document_id":715,"document_title":716,"document_desc":717,"document_picturename":718,"document_filetype":664,"document_numpage":692,"document_uploaddate":706,"member_username":707,"document_numdownload":177,"document_favorite_today":178,"isSaved":167,"document_numview":719,"url":720,"document_link":721,"thumbnail":722,"document_isfree":177,"document_kind":177,"document_title_seo":723,"document_status":724},2915149,"Trọng tâm ôn tập thi kết thúc môn Triết học Mác - Lênin","\u003Cp>Trọng tâm ôn tập thi kết thúc môn môn Triết học Mác - Lênin bao gồm 200 câu hỏi trắc nghiệm về triết học và vai trò, chủ nghĩa duy vật biện chứng, nguồn gốc ý thức, vật chất, và mối liên hệ,...\u003C/p>","5981752137321.jpg",827,"https://tailieu.vn/doc/trong-tam-on-tap-thi-ket-thuc-mon-triet-hoc-mac-lenin-2915149.html","trong-tam-on-tap-thi-ket-thuc-mon-triet-hoc-mac-lenin-2915149.html","https://cdn.tailieu.vn/images/document/thumbnail/2025/20250710/nomoney7/135x160/5981752137321.jpg","Trọng tâm ôn tập thi kết thúc môn Triết học Mác - Lênin hiệu quả nhất",{"code":14,"label":658},{"document_id":726,"document_title":727,"document_desc":728,"document_picturename":729,"document_filetype":650,"document_numpage":730,"document_uploaddate":706,"member_username":731,"document_numdownload":177,"document_favorite_today":178,"isSaved":167,"document_numview":732,"url":733,"document_link":734,"thumbnail":735,"document_isfree":177,"document_kind":177,"document_title_seo":736,"document_status":737},2915062,"Đồ án tốt nghiệp: Thiết kế và chế tạo máy cnc 4 trục gia công mô hình","Đồ án tốt nghiệp trình bày thiết kế và chế tạo máy CNC 4 trục tại Đại học Điện Lực. Sử dụng SolidWorks để thiết kế, máy CNC này gia công mô hình phức tạp.","30541752140302.jpg",88,"vijiraiya",681,"https://tailieu.vn/doc/do-an-tot-nghiep-thiet-ke-che-tao-may-cnc-4-truc-2915062.html","do-an-tot-nghiep-thiet-ke-che-tao-may-cnc-4-truc-2915062.html","https://cdn.tailieu.vn/images/document/thumbnail/2025/20250710/vijiraiya/135x160/30541752140302.jpg","Đồ án tốt nghiệp: Thiết kế và chế tạo máy CNC 4 trục gia công mô hình",{"code":14,"label":658},{"document_id":739,"document_title":740,"document_desc":741,"document_picturename":742,"document_filetype":743,"document_numpage":194,"document_uploaddate":744,"member_username":731,"document_numdownload":177,"document_favorite_today":178,"isSaved":167,"document_numview":745,"url":746,"document_link":747,"thumbnail":748,"document_isfree":177,"document_kind":177,"document_title_seo":749,"document_status":750},2913924,"Mẫu Hợp đồng cung cấp dịch vụ đăng ký tên miền","Hợp đồng dịch vụ đăng ký tên miền giữa Bên A và Bên B, tuân thủ Luật Thương mại 2005 và Nghị định 55/2001/NĐ-CP. Quy định rõ quyền lợi, trách nhiệm các bên.","70751751359042.jpg","doc","01/07/2025",485,"https://tailieu.vn/doc/mau-hop-dong-cung-cap-dich-vu-dang-ky-ten-mien-2913924.html","mau-hop-dong-cung-cap-dich-vu-dang-ky-ten-mien-2913924.html","https://cdn.tailieu.vn/images/document/thumbnail/2025/20250701/vijiraiya/135x160/70751751359042.jpg","Mẫu hợp đồng cung cấp dịch vụ đăng ký tên miền chuẩn nhất",{"code":14,"label":658},{"document_id":752,"document_title":753,"document_desc":754,"document_picturename":755,"document_filetype":743,"document_numpage":443,"document_uploaddate":756,"member_username":666,"document_numdownload":177,"document_favorite_today":178,"isSaved":167,"document_numview":757,"url":758,"document_link":759,"thumbnail":760,"document_isfree":177,"document_kind":177,"document_title_seo":761,"document_status":762},2914504,"Câu hỏi ôn tập học phần Tư tưởng Hồ Chí Minh","Câu hỏi ôn tập môn Tư tưởng Hồ Chí Minh gồm có: các câu hỏi trắc nghiệm về cuộc đời, sự nghiệp, tư tưởng Hồ Chí Minh, các giai đoạn hình thành và phát triển tư tưởng.","6311751942268.jpg","08/07/2025",721,"https://tailieu.vn/doc/cau-hoi-on-tap-hoc-phan-tu-tuong-ho-chi-minh-2914504.html","cau-hoi-on-tap-hoc-phan-tu-tuong-ho-chi-minh-2914504.html","https://cdn.tailieu.vn/images/document/thumbnail/2025/20250708/kimphuong1001/135x160/6311751942268.jpg","Câu hỏi ôn tập Tư tưởng Hồ Chí Minh (mới nhất)",{"code":14,"label":658},{"document_id":764,"document_title":765,"document_desc":766,"document_picturename":767,"document_filetype":664,"document_numpage":768,"document_uploaddate":769,"member_username":770,"document_numdownload":177,"document_favorite_today":178,"isSaved":167,"document_numview":771,"url":772,"document_link":773,"thumbnail":774,"document_isfree":177,"document_kind":177,"document_title_seo":775,"document_status":776},2912524,"Sáng kiến kinh nghiệm Mầm non: Một số biện pháp ứng dụng hoạt động Steam cho trẻ mẫu giáo lớn 5 - 6 tuổi đạt cao hiệu trong trường mầm non","Sáng kiến kinh nghiệm ứng dụng STEAM cho trẻ 5-6 tuổi, giúp phát triển toàn diện kỹ năng khoa học, công nghệ, kỹ thuật, nghệ thuật và toán học.","6811749631070.jpg",24,"11/06/2025","conmeothayxao",575,"https://tailieu.vn/doc/sang-kien-kinh-nghiem-mam-non-steam-tre-mau-giao-2912524.html","sang-kien-kinh-nghiem-mam-non-steam-tre-mau-giao-2912524.html","https://cdn.tailieu.vn/images/document/thumbnail/2025/20250611/conmeothayxao/135x160/6811749631070.jpg","Sáng kiến kinh nghiệm Mầm non: Biện pháp ứng dụng hoạt động Steam cho trẻ mẫu giáo lớn 5-6 tuổi HIỆU QUẢ NHẤT trong trường mầm non",{"code":14,"label":658},{"document_id":778,"document_title":779,"document_desc":780,"document_picturename":781,"document_filetype":650,"document_numpage":782,"document_uploaddate":783,"member_username":731,"document_numdownload":177,"document_favorite_today":178,"isSaved":167,"document_numview":784,"url":785,"document_link":786,"thumbnail":787,"document_isfree":177,"document_kind":177,"document_title_seo":788,"document_status":789},2914706,"Đồ án tốt nghiệp: Nghiên cứu bảo mật trong điện toán đám mây","Đồ án tập trung nghiên cứu các vấn đề bảo mật trong môi trường điện toán đám mây, một xu hướng công nghệ ngày càng phổ biến. Nội dung bao gồm phân tích các mối đe dọa phổ biến, lỗ hổng bảo mật, và giải pháp bảo vệ dữ liệu khi lưu trữ và xử lý trên nền tảng cloud.","14661752049203.jpg",99,"09/07/2025",520,"https://tailieu.vn/doc/do-an-tot-nghiep-nghien-cuu-bao-mat-dien-toan-dam-may-2914706.html","do-an-tot-nghiep-nghien-cuu-bao-mat-dien-toan-dam-may-2914706.html","https://cdn.tailieu.vn/images/document/thumbnail/2025/20250709/vijiraiya/135x160/14661752049203.jpg","Đồ án tốt nghiệp: Nghiên cứu bảo mật điện toán đám mây",{"code":14,"label":658},{"document_id":791,"document_title":792,"document_desc":793,"document_picturename":794,"document_filetype":664,"document_numpage":795,"document_uploaddate":796,"member_username":797,"document_numdownload":194,"document_favorite_today":178,"isSaved":167,"document_numview":798,"url":799,"document_link":800,"thumbnail":801,"document_isfree":177,"document_kind":177,"document_title_seo":802,"document_status":803},2913393,"Đề thi chính thức tốt nghiệp THPT năm 2025 môn Hóa học có đáp án","Đề thi THPT 2025 môn Hóa học gồm trắc nghiệm và tự luận về cấu tạo nguyên tử, liên kết hóa học, hóa hữu cơ, vô cơ, và ứng dụng thực tế.","3071751018001.jpg",36,"27/06/2025","laphong0906",3741,"https://tailieu.vn/doc/de-thi-chinh-thuc-tot-nghiep-thpt-hoa-hoc-2025-2913393.html","de-thi-chinh-thuc-tot-nghiep-thpt-hoa-hoc-2025-2913393.html","https://cdn.tailieu.vn/images/document/thumbnail/2025/20250627/laphong0906/135x160/3071751018001.jpg","Đề thi Hóa học tốt nghiệp THPT 2025 chính thức (có đáp án)",{"code":14,"label":658},"Tài liệu nổi bật",["Reactive",806],{"$ssite-config":807},{"_priority":808,"env":812,"name":813,"url":814},{"name":809,"env":810,"url":811},-10,-15,-4,"production","tracnghiem.net","https://tracnghiem.net/",["Set"],["ShallowReactive",817],{"$fS8noQVlGWyHI1Dzssknnj7AfdsUQavKzWxwHoOWjmcs":818,"$fpLr947TNdGAJVxQWOPs5BmiJHICvc-yaX-AUk12QpyY":178,"$fH6DdzGjBzoBQFCh4zqSsBxIDpg8UUoAY-pSQQB06Z9I":178,"$fuCqPxDFYcIDIC1zqGw-61uUvQzCaon33wC5IN9AI0kA":178,"preferencesDocumentCollection":178,"preferencesDocumentsFeatures":178},["NuxtError",819],{"message":820,"statusCode":821,"statusMessage":822,"data":823},"[GET] \"https://api-fe.tailieu.vn/api/member\": 405 Method Not Allowed",405,"Method Not Allowed","\u003C!DOCTYPE html>\n\u003Chtml lang=\"en\">\n\u003Chead>\n \u003Cmeta charset=\"UTF-8\" />\n \u003Cmeta name=\"robots\" content=\"noindex,nofollow,noarchive\" />\n \u003Ctitle>An Error Occurred: Method Not Allowed\u003C/title>\n \u003Clink rel=\"icon\" href=\"data:image/svg+xml,\u003Csvg xmlns=%22http://www.w3.org/2000/svg%22 viewBox=%220 0 128 128%22>\u003Ctext y=%221.2em%22 font-size=%2296%22>❌\u003C/text>\u003C/svg>\" />\n \u003Cstyle>body { background-color: #fff; color: #222; font: 16px/1.5 -apple-system, BlinkMacSystemFont, \"Segoe UI\", Roboto, \"Helvetica Neue\", Arial, sans-serif; margin: 0; }\n.container { margin: 30px; max-width: 600px; }\nh1 { color: #dc3545; font-size: 24px; }\nh2 { font-size: 18px; }\u003C/style>\n\u003C/head>\n\u003Cbody>\n\u003Cdiv class=\"container\">\n \u003Ch1>Oops! 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