profit and loss Model Questions & Answers, Practice Test for ibps so prelims
The profit earned when an article is sold for Rs. 800 is 20 times the loss incurred when it is sold for Rs. 275. At what price should the article be sold if it is desired to make a profit of 25%
Answer: (c)
The interpretation of the first statement is that if the loss at 275 is 1L, the profit at 800 is 20L.
Thus, 21L = 800 – 275 = 525 → L = 25.
Thus, the cost price of the item is Rs. 300.
To get a profit of 25%, the selling price should be 1.25 × 300 = 375.
The value of a single discount on some amount which is equivalent to a series of discounts of 10%, 20% and 40% on the same amount, is equal to
Answer: (c)
Discount equivalent to 10% and 20%
= 10 + 20 – ${10 × 20}/100$ = 28%
Discount equivalent to 28% and 40%
= 28 + 40 – ${28 × 40}/100$
= 68 – 11.2 = 56.8%
So, option (c) is correct.
A trader sells goods to a customer at a profit of k% over the cost price, besides it he cheats his customer by giving 880 g only instead of 1 kg. Thus his overall profit percentage is 25%. Find the value of k?
Answer: (c)
Profit % = $25/100 = {{120 + k}(Profit)}/{880(Sale)}$ ⇒ k = 100
Therefore, net profit % = $100/1000 × 100$ = 10%
A merchant buys some goods worth Rs. 4000 and sells half of them at a profit of 10%. At what profit per cent must he sell the remainder so as to get a profit of 16% on the whole?
Answer: (b)
Let the required profit per cent be x%
Then (110% of 2000) + [(100 + x)% of 2000]
= 116% of 40000
$(110/100 × 2000) + ({100 + x}/100 × 2000)$
= $116/100 × 4000$
2200 + 2000 + 20x = 4640
20x = 440 ⇒ x = 22%
A single discount equivalent to the following three successive discounts of 30%; 20% and 10% is given by :
Answer: (b)
Single equivalent discount for 30% and 20%
= $(30 + 20 - {30 × 20}/100)$ = 44%
Single equivalent discount for 44% and 10%
= $(44 + 10 - {44 × 10}/100)$ = 49.6%
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