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Hardconcentration

~90s

Water in a mixture

A 50-litre mixture contains 30% water. How much milk must be added to reduce the water to 20%?

Show the answer and the worked solution

Correct answer: B.

25 L

Worked solution

  1. Water = 30% of 50 = 15 L, and it does not change.
  2. For water to be 20%, the total = 15 ÷ 0.20 = 75 L.
  3. Milk added = 75 − 50 = 25 L.

Answer: 25 L.

The idea

Anchor on the component that stays fixed — here the water — and compute the new total from it.

Shortcut. Water's share falls from 30% to 20%, so the total must grow by 30/20 = 1.5 times: 50 L → 75 L, which means adding 25 L of milk.

Common trap. "20 L" — assuming a one-third fall in the water's share needs a third more liquid (about 17 L, rounded up); the total must actually grow by half.

Water in a mixture — Mixtures & Alligation Aptitude Question

Water in a mixture: A 50-litre mixture contains 30% water. How much milk must be added to reduce the water to 20%? Answer and worked solution on CodeKairo.

Question

A 50-litre mixture contains 30% water. How much milk must be added to reduce the water to 20%?

Options

  1. 20 L
  2. 25 L
  3. 30 L
  4. 35 L
Show the answer and the worked solution

Correct answer: B. 25 L

Worked solution

  1. Water = 30% of 50 = 15 L, and it does not change.
  2. For water to be 20%, the total = 15 ÷ 0.20 = 75 L.
  3. Milk added = 75 − 50 = 25 L.

Answer: 25 L.

The idea

Anchor on the component that stays fixed — here the water — and compute the new total from it.

Shortcut. Water's share falls from 30% to 20%, so the total must grow by 30/20 = 1.5 times: 50 L → 75 L, which means adding 25 L of milk.

Common trap. "20 L" — assuming a one-third fall in the water's share needs a third more liquid (about 17 L, rounded up); the total must actually grow by half.

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