A container has $75\%$ milk and $25\%$ water. If I add $2$ litres of water, then there will be equal amount of milk and water in the container. What is the amount of milk present in the container?

Question

A container has $75\%$  milk and  $25\%$  water. If I add  $2$  litres of water, then there will be equal amount of milk and water in the container. What is the amount of milk present in the container?

cdquestions Admin · Accepted Answer

Step 1: Define Variables  Let the total quantity of liquid in the container be x litres. Since the container has 75% milk and 25% water, the amount of milk is: Milk = 0.75x and the amount of water is: Water = 0.25x Step 2: Set Up the Equation After adding 2 litres of water, the total amount of water becomes: 0.25x + 2 Since the final condition states that milk and water are equal, we set up the equation: 0.75x = 0.25x + 2 Step 3: Solve for x Step 4: Find the Amount of Milk 0.75x − 0.25x = 2 0.50x = 2 x = 4 Milk = 0.75 × 4 = 3 litres Final Answer: The correct answer is (b) 3 litres

Answer

<div>5 litres</div>

Answer

<div>3 litres</div>

Answer

<div>6 litres</div>

Answer

<div>4 litres</div>

A container has \(75\%\) milk and \(25\%\) water. If I add \(2\) litres of water, then there will be equal amount of milk and water in the container. What is the amount of milk present in the container?

The Correct Option is B

Solution and Explanation

Step 1: Define Variables

Step 2: Set Up the Equation

Step 3: Solve for x

Step 4: Find the Amount of Milk

Final Answer: The correct answer is (b) 3 litres

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