Cặp số (x0;y0) nào là nghiệm của bất phương trình 3x−3y≥4?
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- Với $(x_0; y_0) = (2; 1)$: $3(2) - 3(1) = 6 - 3 = 3$. Vì $3 \ge 4$ là sai, nên $(2; 1)$ không là nghiệm. \n
- Với $(x_0; y_0) = (5; 1)$: $3(5) - 3(1) = 15 - 3 = 12$. Vì $12 \ge 4$ là đúng, nên $(5; 1)$ là nghiệm. \n
- Với $(x_0; y_0) = (-2; 2)$: $3(-2) - 3(2) = -6 - 6 = -12$. Vì $-12 \ge 4$ là sai, nên $(-2; 2)$ không là nghiệm. \n
- Với $(x_0; y_0) = (-4; 0)$: $3(-4) - 3(0) = -12 - 0 = -12$. Vì $-12 \ge 4$ là sai, nên $(-4; 0)$ không là nghiệm. \n
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Có bao nhiêu phát biểu đúng?
Nếu 1∫2f(x)dx=3 thì 1∫2[f(x)+4x3]dx bằng