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Home/ Questions/Q 38749
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N.K. Sharma
N.K. Sharma
Asked: April 4, 20242024-04-04T14:56:49+05:30 2024-04-04T14:56:49+05:30In: SSC Maths

There are 351 gold coins that are supposed to be divided among Abhay, Vishal and Kishore in the ratio 2 : 3 : 4 but by mistake it was divided in the ratio of 1/2 : 1/3 : 1/4. The number of extra/deficit gold coins incurred to Abhay due to this mistake is?

There are 351 gold coins that are supposed to be divided among Abhay, Vishal and Kishore in the ratio 2 : 3 : 4 but by mistake it was divided in the ratio of 1/2 : 1/3 : 1/4. The number of extra/deficit gold coins incurred to Abhay due to this mistake is?

SSC CGLSSC Maths Practice Questions with Solution
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    1. Abstract Classes Power Elite Author
      2024-04-04T14:57:36+05:30Added an answer on April 4, 2024 at 2:57 pm

      Solution

      Given:
      – The correct ratio for dividing the gold coins among Abhay, Vishal, and Kishore is 2:3:4.
      – The mistaken ratio used for division is 1/2:1/3:1/4.
      – There are a total of 351 gold coins.

      Step 1: Calculate the number of coins each person should have received

      Total parts in the correct ratio = 2 + 3 + 4 = 9 parts

      – Abhay’s share in the correct ratio: \(\frac{2}{9} \times 351 = 78\) coins
      – Vishal’s share in the correct ratio: \(\frac{3}{9} \times 351 = 117\) coins
      – Kishore’s share in the correct ratio: \(\frac{4}{9} \times 351 = 156\) coins

      Step 2: Calculate the number of coins each person received due to the mistake

      Total parts in the mistaken ratio = 1/2 + 1/3 + 1/4 = 6/12 + 4/12 + 3/12 = 13/12 parts

      – Abhay’s share in the mistaken ratio: \(\frac{1/2}{13/12} \times 351 = \frac{6}{13} \times 351 = 162\) coins
      – Vishal’s share in the mistaken ratio: \(\frac{1/3}{13/12} \times 351 = \frac{4}{13} \times 351 = 108\) coins
      – Kishore’s share in the mistaken ratio: \(\frac{1/4}{13/12} \times 351 = \frac{3}{13} \times 351 = 81\) coins

      Step 3: Calculate the number of extra/deficit gold coins incurred to Abhay due to the mistake

      Extra/deficit coins for Abhay = Abhay’s share in the mistaken ratio – Abhay’s share in the correct ratio
      \[ = 162 – 78 = 84 \text{ coins} \]

      Conclusion

      The number of extra gold coins incurred to Abhay due to the mistake is 84 coins.

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