The problem involves two articles sold at the same Selling Price (SP), ₹4,000 each. One article yields a 15% gain, and the other incurs a 15% loss. We need to find the total gain or loss.
The formula relating Cost Price (CP), Selling Price (SP), and Profit Percentage is: $SP = CP \times (1 + \text{Profit %})$ Rearranging for CP: $CP_1 = \frac{SP}{(1 + \text{Profit %})} = \frac{4000}{(1 + 15/100)} = \frac{4000}{1.15}$ $CP_1 \approx 3478.26$
The formula relating Cost Price (CP), Selling Price (SP), and Loss Percentage is: $SP = CP \times (1 - \text{Loss %})$ Rearranging for CP: $CP_2 = \frac{SP}{(1 - \text{Loss %})} = \frac{4000}{(1 - 15/100)} = \frac{4000}{0.85}$ $CP_2 \approx 4705.88$
Calculate the total Cost Price (CP) and total Selling Price (SP).
Compare the Total CP and Total SP to find the net result.
Rounding the total loss to the nearest integer: Total Loss $\approx$ ₹184
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