A mixture contains 60% of liquid X and 40% of liquid Y. If the total volume of t

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Question: A mixture contains 60% of liquid X and 40% of liquid Y. If the total volume of the mixture is 150 liters, how much of liquid Y is there?

Options:

60 liters
40 liters
30 liters
50 liters

Correct Answer: 60 liters

Solution:

40% of 150 liters = 0.4 * 150 = 60 liters of liquid Y.

A mixture contains 60% of liquid X and 40% of liquid Y. If the total volume of t

Practice Questions

A mixture contains 60% of liquid X and 40% of liquid Y. If the total volume of the mixture is 150 liters, how much of liquid Y is there?

60 liters
40 liters
30 liters
50 liters

Questions & Step-by-Step Solutions

A mixture contains 60% of liquid X and 40% of liquid Y. If the total volume of the mixture is 150 liters, how much of liquid Y is there?

Step 1: Understand that the mixture has two liquids: liquid X and liquid Y.
Step 2: Note that liquid Y makes up 40% of the total mixture.
Step 3: Find the total volume of the mixture, which is given as 150 liters.
Step 4: Calculate the amount of liquid Y by taking 40% of 150 liters.
Step 5: To calculate 40% of 150 liters, convert 40% to a decimal, which is 0.4.
Step 6: Multiply 0.4 by 150 liters: 0.4 * 150 = 60 liters.
Step 7: Conclude that there are 60 liters of liquid Y in the mixture.

Percentage Calculation – Understanding how to calculate a percentage of a total volume.
Proportions in Mixtures – Applying the concept of proportions to determine the quantities of components in a mixture.

A mixture contains 60% of liquid X and 40% of liquid Y. If the total volume of t

What’s inside this PDF?

A mixture contains 60% of liquid X and 40% of liquid Y. If the total volume of t

Practice Questions

Questions & Step-by-Step Solutions

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