Given below are two quantities named A and B. Based on the given infor

1.	Given below are two quantities named A and B. Based on the given information, you have to determine the relation between the two quantities. You should use the given data and your knowledge of Mathematics to choose between the possible answers.Quantity A: A mixture of spirit and water measure 90 liters. It contains 20% water. How much water should be added to it so that water may be 50%?Quantity B: 45 litres1. Quantity A > Quantity B2. Quantity A < Quantity B3. Quantity A ≥ Quantity B4. Quantity A ≤ Quantity B5. Quantity A = Quantity B or No relation.
Answer» Correct Answer - Option 1 : Quantity A > Quantity B Quantity A: Given that, mixture of 90 litres of the spirit and water contains 20% water. In the first mixture Water = (20/100) × 90 = 18 litres ∴ Spirit = 90 – 18 = 72 litres After adding some water to the mixture, water became 50% of the new mixture ∴ 72 litres of water in new mixture = 50% of new mixture ∴ Total litres of new mixture = (100/50 × 72) = 144litres So, water to be added = 144 – 90 = 54 litres Quantity B: 45 litres ∴ Quantity A > Quantity B

Given below are two quantities named A and B. Based on the given information, you have to determine the relation between the two quantities. You should use the given data and your knowledge of Mathematics to choose between the possible answers.Quantity A: A mixture of spirit and water measure 90 liters. It contains 20% water. How much water should be added to it so that water may be 50%?Quantity B: 45 litres1. Quantity A > Quantity B2. Quantity A < Quantity B3. Quantity A ≥ Quantity B4. Quantity A ≤ Quantity B5. Quantity A = Quantity B or No relation.

Answer» Correct Answer - Option 1 : Quantity A > Quantity B

Quantity A:

Given that, mixture of 90 litres of the spirit and water contains 20% water.

In the first mixture

Water = (20/100) × 90 = 18 litres

∴ Spirit = 90 – 18 = 72 litres

After adding some water to the mixture, water became 50% of the new mixture

∴ 72 litres of water in new mixture = 50% of new mixture

∴ Total litres of new mixture = (100/50 × 72) = 144litres

So, water to be added = 144 – 90 = 54 litres

Quantity B:

45 litres

∴ Quantity A > Quantity B