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A container of milk was 3/4 full. When 5 bottles of milk were taken out and 3 bottles of milk were poured into it, it was 2/3 full. How many bottles of milk can the container contain ?
12
24
20
15
- Let's denote the total capacity of the container as \( C \) bottles of milk.
- Initially, the container was \(\frac{3}{4}\) full. So, it had \(\frac{3}{4}C\) bottles of milk.
- After removing 5 bottles, the amount of milk left is \(\frac{3}{4}C - 5\).
- Then, 3 bottles were added, making it \(\frac{3}{4}C - 5 + 3 = \frac{3}{4}C - 2\).
- After this, the container was \(\frac{2}{3}\) full. So, \(\frac{3}{4}C - 2 = \frac{2}{3}C\).
- Solving the equation \(\frac{3}{4}C - 2 = \frac{2}{3}C\):
$$
\frac{3}{4}C - \frac{2}{3}C = 2
\frac{9C - 8C}{12} = 2
C = 24
- Option:1, 12 - Incorrect as it doesn’t satisfy the equation.
- Option:2, 24 - This satisfies the equation, so it is the correct answer.
- Option:3, 20 - Incorrect as it doesn’t satisfy the equation.
- Option:4, 15 - Incorrect as it doesn’t satisfy the equation.
.
By: Parvesh Mehta ProfileResourcesReport error
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