Question:medium

Aman purchased 8 mangoes, 6 oranges and 4 apples for a certain amount. With 35% less amount, Pavan could purchase 4 mangoes, 3 oranges and 3 apples. What percentage of the total amount did Aman spend on apples?

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Double Pavan's equation so the mango and orange terms match Aman's exactly, then subtract to isolate the apple term.
Updated On: Jul 20, 2026
  • 45%
  • 50%
  • 60%
  • 70%
  • 80%
Show Solution

The Correct Option is C

Solution and Explanation

Look at it as "twice Pavan's basket" versus "Aman's basket". Pavan buys 4 mangoes, 3 oranges and 3 apples for $0.65T$. Doubling that basket gives 8 mangoes, 6 oranges and 6 apples for $1.3T$, which uses exactly the same number of mangoes and oranges as Aman bought (8 and 6), just with 2 extra apples.
Aman's own basket of 8 mangoes, 6 oranges and 4 apples cost $T$. Comparing the two baskets, the only difference is those 2 extra apples, and they account for the cost difference of $1.3T - T = 0.3T$.
So 2 apples cost $0.3T$, meaning each apple costs $0.15T$, and Aman's 4 apples cost $4 \times 0.15T = 0.6T$, which is 60% of what he spent in total.
So Aman spent 60% of the total amount on apples.
Note: a concrete check with m = 5, o = 0, a = 15 and T = 100 satisfies both purchase conditions and gives exactly 60%. The provided answer key lists 80% (option e), but the given data consistently yields 60% (option c).
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