Question : A trader allows two successive discounts of 30% and 15% on selling an article. If he gets Rs. 476 for that article, find its marked price.
Option 1: Rs. 700
Option 2: Rs. 400
Option 3: Rs. 900
Option 4: Rs. 800
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Correct Answer: Rs. 800
Solution : Let the marked price be Rs. $x$. For two successive discounts of 30% and 15%, Selling price = $\frac{100-\text{Discount}_1\%}{100}× \frac{100-\text{Discount}_2\%}{100}×$ Marked price $⇒x×\frac{100-30}{100}×\frac{100-15}{100}=476$ $⇒x×\frac{70}{100}×\frac{85}{100}=476$ $⇒x=476×\frac{100}{70}×\frac{100}{85}$ $\therefore x=800$ Hence, the correct answer is Rs. 800.
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Question : Allowing 10% and 13% successive discounts, the selling price of an article becomes Rs. 14094. The marked price is:
Option 1: Rs. 19000
Option 2: Rs. 20090
Option 3: Rs. 18000
Option 4: Rs. 16200
Question : The selling price of an article is Rs. 616. If the loss percentage is 30%, then what is the cost price of the article?
Option 1: Rs. 850
Option 2: Rs. 800
Option 3: Rs. 880
Option 4: Rs. 900
Question : By selling an article at Rs. 425, a shopkeeper had a loss of 15%. At what price should be sell the article to make a profit of 20%?
Option 1: Rs. 800
Option 2: Rs. 1000
Option 3: Rs. 400
Option 4: Rs. 600
Question : The price of a bicycle is marked by a trader at Rs. 1000. He sold the bicycle allowing successive discounts of 20%, 10% and 5%. Thus the trader gained 14%, then the cost price of the bicycle (in rupees) is:
Option 1: Rs. 790
Option 2: Rs. 600
Option 3: Rs. 560
Option 4: Rs. 510
Question : An item is sold for Rs. 14,400 after two successive discounts of 10 percent and 20 percent. What is the marked price of the article?
Option 1: Rs. 20,000
Option 2: Rs. 20,500
Option 3: Rs. 20,100
Option 4: Rs. 20,200
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