Let the quantities of high-grade milk and low-grade milk be x and y respectively. We are given the following prices:
We calculate the difference between the prices of the two types of milk and the desired price:
Now, we find the ratio of the quantities of the two types of milk:
\[ \frac{\text{Difference 1}}{\text{Difference 2}} = \frac{4}{6} = \frac{2}{3} \]
The required ratio of high-grade milk to low-grade milk is the inverse of this ratio:
\[ \text{Ratio of high-grade milk to low-grade milk} = 3 : 2 \]
The correct answer is (a) 3:2.
Arun’s present age in years is 40% of Barun’s. In another few years, Arun’s age will be half of Barun’s. By what percentage will Barun’s age increase during this period?
Arun’s present age in years is 40% of Barun’s. In another few years, Arun’s age will be half of Barun’s. By what percentage will Barun’s age increase during this period?