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 at two successive discounts of 20 percent and 20 percent. The selling price of the article after the second discount is Rs. 3,616. If it is sold only at one discount of 20 percent, then what will be the selling price of the article?
Option 1: Rs. 3,960
Option 2: Rs. 4,520
Option 3: Rs. 4,080
Option 4: Rs. 5,200
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