Question : A trader allows a trade discount of 20% and a cash discount of $6\frac{1}{4}$% on the marked price of the goods and gets a net gain of 20% of the cost. By how much above the cost should the goods be marked for sale?
Option 1: 40%
Option 2: 50%
Option 3: 60%
Option 4: 70%
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Correct Answer: 60%
Solution : Given: A trader allows a tread discount of 20% and a cash discount of $6\frac{1}{4}=\frac{25}{4}$% on the marked price of the goods and gets a net gain of 20% of the cost. Substitute the given values in the formula, net discount = $x+y-\frac{xy}{100}$% $=20+\frac{25}{4}-\frac{20\times25}{100\times4}$ = $20+\frac{25-5}{4}=20+5$ $=25$% According to the question, Let the cost price be 100, then the selling price should be 120 with a profit of 20%. So, marked price $= \frac{120}{75}×100 = 160$ So, the required percentage $= \frac{160-100}{100}\times100=60$% Hence, the correct answer is $60$%.
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Question : A dealer marks his goods at 20% above the cost price and allows a discount of 15% on the marked price. What is his gain or loss percentage?
Option 1: 4% gain
Option 2: 2% loss
Option 3: 2% gain
Option 4: 4% loss
Question : A trader allows a 20% trade discount and a 30% cash discount. If the list price is INR 1,200, the selling price (in INR) is:
Option 1: 627
Option 2: 720
Option 3: 762
Option 4: 672
Question : A shopkeeper marks his goods 40% above the cost price and allows a 25% discount on them. His gain percentage is:
Option 1: 5%
Option 2: 10%
Option 3: 15%
Option 4: 20%
Question : A shopkeeper sold an item at 10% loss after giving a discount equal to half the marked price. Then the cost price is:
Option 1: $\frac{1}{9}$th of the marked price
Option 2: $\frac{4}{9}$th of the marked price
Option 3: $\frac{5}{9}$th of the marked price
Option 4: $\frac{7}{9}$th of the marked price
Question : A dealer marks his goods at 20% above the cost price and allows a discount of 15%. What is his gain percentage?
Option 1: 3%
Option 2: 4%
Option 3: 2%
Option 4: 1%
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