The marked price of a cooker is same at four shops I, II, III and IV. Shop I allows two successive discounts of 46% and 62%, shop II allows successive discounts of 16% and 77%, shop III allows successive discounts of 74% and 54%, and shop IV allows successive discounts of 12%, 98%, and 86% on the marked price of the cooker. Which shop is selling the cooker at the lowest price?
IV
For successive discounts, the selling price factor is the product of the remaining fractions after each discount. Lower factor means lower selling price.
Shop I: \((1 - 0.46)(1 - 0.62) = 0.54 \times 0.38 = 0.2052\), i.e. 20.52% of the marked price.
Shop II: \((1 - 0.16)(1 - 0.77) = 0.84 \times 0.23 = 0.1932\), i.e. 19.32% of the marked price.
Shop III: \((1 - 0.74)(1 - 0.54) = 0.26 \times 0.46 = 0.1196\), i.e. 11.96% of the marked price.
Shop IV: \((1 - 0.12)(1 - 0.98)(1 - 0.86) = 0.88 \times 0.02 \times 0.14 = 0.002464\), i.e. about 0.25% of the marked price.
The smallest factor is Shop IV's, so its selling price is the lowest of the four.
Hence, Shop IV is selling the cooker at the lowest price.
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