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A dealer marks an article 50% above the cost price and sells it to a customer allowing two successive discounts of 20% and 15% on the marked price. if he gains Rs. 400 on the deal then the cost price of the article is?
Rs. 25,000
Rs. 30,000
Rs. 20,000
Rs. 15,000
None of these
To determine the correct cost price of the article, let's calculate step-by-step:
- Initial Cost Price (CP): Let's say it's Rs. X.
- Marked Price (MP): The dealer marks it 50% above the CP. So, MP = X + 0.5X = 1.5X.
- First Discount: 20% discount reduces the price to 80% of MP. So, after the first discount: 1.5X * 0.8 = 1.2X.
- Second Discount: 15% discount reduces the price further to 85% of the current price. After the second discount: 1.2X * 0.85 = 1.02X.
- Profit: It's given that the dealer gains Rs. 400. Thus, selling price (SP) = CP + Rs. 400. Therefore, 1.02X = X + 400.
Solving 1.02X = X + 400:
- 0.02X = 400
- X = 400 / 0.02
- X = 20,000
- Correct Answer: Option 3, Rs. 20,000.
By: Parvesh Mehta ProfileResourcesReport error
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