Đáp án đúng: Let the price of 'Giọt lệ thiên thần' be $p_1$ and the price of 'Giọt lệ ác quỷ' be $p_2$. We are given that 4 cups of 'Giọt lệ thiên thần' cost 600,000 đồng, so $4p_1 = 600,000$, which means $p_1 = 150,000$. Similarly, 3 cups of 'Giọt lệ ác quỷ' cost 540,000 đồng, so $3p_2 = 540,000$, which means $p_2 = 180,000$. The total cost is $6,000,000 + 8,000,000 + 3,000,000 = 17,000,000$. The revenue is $150,000x + 180,000y$. For the business to be profitable, the revenue must be greater than the total cost: $150,000x + 180,000y > 17,000,000$. Dividing by 100,000, we get $1.5x + 1.8y > 170$. Multiplying by 10, we have $15x + 18y > 1700$. Thus, $a = 15$ and $b = 18$. We want to find $T = 2a + b = 2(15) + 18 = 30 + 18 = 48$. However, the question says the inequality is $ax + by > 1700$ and asks for $T = 2a+b$. Given the numbers, we have $15x + 18y > 1700$. Since the options are wrong, let's assume the original inequality is incorrect and supposed to be $\frac{15}{10}x + \frac{18}{10} y > 170$. Then divide by 10 to get $15x + 18y > 17000$. I still cannot derive the options. Let's try to divide each price by a hundred and get $1500x + 1800y > 1700$, so $a = 1500, b = 1800$, then $T = 2*1500 + 1800 = 4800$. Still wrong. Let $a = 150x + 180y > 17000$, then divide by 10: $15x + 18y > 1700$, so dividing each term by 1000: so $150x + 180y > 17000$. So it leads to same result of $48$. In these tests, the question may have an error in it.
