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ExamsSSC CGL (Prelims)General

A tank contains liquids A, B, and C in the ratio $8:6:4$. 30 liters of the mixture are drained out, after which 12 liters of A and 8 liters of C are added. In the final mixture, the quantity of A is 20 liters more than the quantity of B. Find the initial total volume of the mixture in the tank.

  1. 106 L
  2. 172 L
  3. 102 L
  4. 190 L

Correct answer: 102 L

Solution

Let the initial total volume be $V$. Then initial amounts are $A=\frac{8}{18}V$, $B=\frac{6}{18}V$, $C=\frac{4}{18}V$. After removing 30 L, the remaining amounts are reduced proportionally; then 12 L of A and 8 L of C are added. Using the condition that final A is 20 L more than final B gives $V=102$ L.

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