Advertisements
Advertisements
प्रश्न
The cost price of an article is Rs. 1,200 and selling price is times of its cost price. Find:
(i) selling price of the article
(ii) profit or loss as a percent.
उत्तर
Cost price (C.P.) = Rs. 1200
∴ S.P. =`5/4` of C.P.
`= 5/4 xx 1200` = Rs. 1500
∴ Gain = S.P. - C.P.
= Rs. 1500 - Rs. 1200 = Rs. 300
∴ Gain % =`("gain" xx 100)/"C.P."`
`= (300 xx 100)/1200 = 25%`
APPEARS IN
संबंधित प्रश्न
Find the gain or loss percent, if S.P. = Rs. 500 and loss : = Rs. 100
Find the gain or loss percent, if C.P. = Rs. 5 and gain = 60 P
Oranges are bought at 5 for Rs. 10 and sold at 6 for Rs. 15. Find profit or loss as per cent.
On selling an article for Rs. 2,640, a profit of 10 percent is made. Find
- cost price of the article
- new selling price of it, in order to gain 15%
A pair of shoes marked at ₹320 are sold at a discount of 15 percent. Find: (i) discount (ii) selling price of the shoes.
The list price of an article is ₹450 and it is sold for ₹360. Find: (i) discount (ii) discount percent
A shopkeeper buys an article for ₹ 300. He increases its price by 20% and then gives 10% discount on the new price. Find:
(i) the new price (marked price) of the article.
(ii) the discount is given by the shopkeeper.
(iii) the selling price.
(iv) profit percent made by the shopkeeper.
The C.P. of 5 identical articles is equal to S.P. of 4 articles. Calculate the profit percent or loss percent made if all the articles bought are sold.
A certain number of articles are bought at Rs. 450 per dozen and all of them are sold at a profit of 20%. Find the S.P. of:
(i) one article
(ii)seven articles.
An article is marked 60% above the cost price and sold at 20% discount. Find the profit percent made.
