Math, asked by khushi200376, 11 months ago

price of an article is 64% of the marked price. What is the gain percent if a discount
of 12% is allowed?
(A) 37.5%

(B) 48%
(C)
50.5%
(D) None of these​

Answers

Answered by Anonymous
10

Answer:

Answer: 37.5%

Answer: 37.5%Step by step explanation

Answer: 37.5%Step by step explanationSuppose the Marked Price (MP) = 100

Answer: 37.5%Step by step explanationSuppose the Marked Price (MP) = 100then Cost Price (CP) = 64 and after allowing 12 percent discount on MP, the Selling Price (SP) = 88

Answer: 37.5%Step by step explanationSuppose the Marked Price (MP) = 100then Cost Price (CP) = 64 and after allowing 12 percent discount on MP, the Selling Price (SP) = 88Therefore ,

Answer: 37.5%Step by step explanationSuppose the Marked Price (MP) = 100then Cost Price (CP) = 64 and after allowing 12 percent discount on MP, the Selling Price (SP) = 88Therefore ,Gain Percent = (SP-CP)/CP * 100

Answer: 37.5%Step by step explanationSuppose the Marked Price (MP) = 100then Cost Price (CP) = 64 and after allowing 12 percent discount on MP, the Selling Price (SP) = 88Therefore ,Gain Percent = (SP-CP)/CP * 100= (88-64)/64 * 100

Answer: 37.5%Step by step explanationSuppose the Marked Price (MP) = 100then Cost Price (CP) = 64 and after allowing 12 percent discount on MP, the Selling Price (SP) = 88Therefore ,Gain Percent = (SP-CP)/CP * 100= (88-64)/64 * 100= 37.5 %

Answered by Anonymous
6

Solution

let the marked price is =X Rs

now..

therefore..cost price=(64x/100)Rs

now...a discount of 12%is allowed on the marked price...

so the selling price is...

 = x - (x \times  \frac{12}{100} ) \\  = \frac{88x}{100}

therefore....gain percentage is..

 =  \frac{ \frac{88x}{100}  -  \frac{64x}{100} }{ \frac{64x}{100} }  \times 100  \\ =   \frac{ \frac{24x}{100} }{ \frac{64x}{100} }  \times 100 \\  =   \frac{2400}{64} \\  = 37.5

therefore answer is =37.5%

option (A)=37.5%

Hope this helps you•

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