A man buys an article for 10% less than its value and sells it for 10% more than its value. His gain or loss percent is:________?
Correct answer: D. more than 20% profit
- A. no profit, no loss
- B. 20% profit
- C. less than 20% profit
- D. more than 20% profit
Explanation
Let the article's value be V Rs. The cost price is 90% of V, or 0.9V Rs, and the selling price is 110% of V, or 1.1V Rs, so the gain is 0.2V Rs. Gain percent = (0.2V / 0.9V) x 100 = 22.22%, which is more than 20%; students often choose 20% by subtracting the two percentages without dividing by cost price.
Last updated
About Profit and Loss
Profit and loss compare the cost price and selling price of an item, using profit or loss percentages based on the cost price unless stated otherwise. Questions include marked price, discount, successive discounts, commission, and finding an unknown price, with care needed to distinguish discount from loss.
Practise Arithmetic
1,060 free Arithmetic MCQs from Mathematics, each with the correct answer and an explanation. Unlimited attempts, no account needed.
Exams that ask Mathematics questions like this
Mathematics is on 67 papers prepared for on TestUstad, and all of them draw the same bank, so this question is worth knowing for every one of them.
Related questions
A 6% stock yields 8%. The market value of the stock is:___________?
A, B and C are partners in a business. Their capitals are respectively, Rs.5000, Rs.6000 and Rs.4000. A gets 30% of the total profit for managing the business. The remaining profit is divided among three in the ratio of their capitals. In the end of the year, the profit of A is Rs.200 more than the sum of the profits of B and C. Find the total profit.
A cloth merchant has announced 25% rebate in prices. If one needs to have a rebate of Rs. 40. Then how many shirts each costing Rs.32 he should purchase?
A cycle is bought for Rs.900 and sold for Rs.1080, find the gain percent?
A dealer marks his goods 20% above cost price. He then allows some discount on it and makes a profit of 8%. The rate of discount is: