A dishonest shopkeeper promises to sell his goods at cost price. However, he uses a weight that actually weighs 39% less than what is written on it. Find his profit percentage.

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SSC GD Constable 2025 Official Paper (Held On: 10 Feb, 2025 Shift 2)
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  1. \(62 \frac{57}{61} \% \)
  2. \(65 \frac{114}{61} \%\)
  3. \(64 \frac{58}{61} \%\)
  4. \(63 \frac{57}{61} \%\)

Answer (Detailed Solution Below)

Option 4 : \(63 \frac{57}{61} \%\)
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Detailed Solution

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Given:

A dishonest shopkeeper uses a weight that weighs 39% less than what is written.

Formula used:

Profit % = (Gain / Cost Price) × 100

Calculations:

If the shopkeeper promises to sell at cost price, assume the cost price (CP) = ₹100.

The actual weight used is only 61% of the promised weight (100% - 39% = 61%).

Therefore, the shopkeeper gives only 61% of the goods for the cost price.

⇒ Selling Price (SP) of 61% goods = ₹100

⇒ Cost Price (CP) of 61% goods = ₹61

Profit = SP - CP

⇒ Profit = ₹100 - ₹61 = ₹39

Profit % = (Profit / CP) × 100

⇒ Profit % = (39 / 61) × 100

⇒ Profit % = \(63 \frac{57}{61} \%\)

∴ The correct answer is option (4).

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