1. **State the problem:**
Mr. Babar sold an item for 6954 at a loss of 8.5%. We need to find the selling price of the item if he had sold it at a 20% profit instead.
2. **Define variables:**
Let the cost price be $C$.
3. **Use the loss information to find $C$:**
Since selling at 8.5% loss means selling price = $C - 0.085C = 0.915C$.
Given selling price at loss = 6954, so:
$$6954 = 0.915C$$
4. **Solve for $C$:**
$$C = \frac{6954}{0.915} = 7600$$
This means the cost price is 7600.
5. **Calculate new selling price at 20% profit:**
Selling price at 20% profit is:
$$S = C + 0.20C = 1.20C$$
Substitute $C = 7600$:
$$S = 1.20 \times 7600 = 9120$$
6. **Answer:**
If Mr. Babar sold the item at 20% profit, the selling price would be 9120.
Selling Price
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