If a mixture contains 40% of liquid X and 60% of liquid Y, how much of liquid Y

₹0.0

Question: If a mixture contains 40% of liquid X and 60% of liquid Y, how much of liquid Y is present in 15 liters of the mixture?

Options:

Correct Answer: 9 liters

Solution:

Liquid Y = 60% of 15 liters = 0.6 * 15 = 9 liters.

If a mixture contains 40% of liquid X and 60% of liquid Y, how much of liquid Y is present in 15 liters of the mixture?

If a mixture contains 40% of liquid X and 60% of liquid Y, how much of liquid Y is present in 15 liters of the mixture?

Step 1: Understand that the mixture has two liquids: liquid X and liquid Y.
Step 2: Note that liquid Y makes up 60% of the mixture.
Step 3: Identify the total amount of the mixture, which is 15 liters.
Step 4: To find out how much liquid Y is in the mixture, calculate 60% of 15 liters.
Step 5: Convert 60% to a decimal, which is 0.6.
Step 6: Multiply 0.6 by 15 liters to find the amount of liquid Y: 0.6 * 15 = 9 liters.
Step 7: Conclude that there are 9 liters of liquid Y in the mixture.

Percentage Calculation – Understanding how to calculate a percentage of a total quantity.
Mixture Composition – Interpreting the composition of a mixture based on given percentages.