Math, asked by brainlyboytopper, 1 year ago

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Answered by Muskan1101
9
Here's your answer!!

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It is given that,

Cost price of 16 book =Selling price of 12 book.

Let the CP of one book be =₹1

So,

Cost Price of 16 book = 1×16 => ₹16

And,

Selling Price of 12 notebook = ₹16 ( since CP =SP)

So,

Selling Price of 1 notebook =

 =  >  \frac{16}{12}  =  \frac{4}{3}

Now ,we can see that SP of 1 book is greater than CP of one book.


That is ,

=>SP > CP


Hence,
It is a gain.


We know that,

Gain =Selling Price -Cost Price


 =  >  \frac{4}{3}  - 1

 =  >  \frac{4 - 3}{3}

 =  >  \frac{1}{3}

Now,


gain\% =  \frac{gain}{cp}  \times 100

 =  >  \frac{ \frac{1}{3} }{1}  \times 100

 =  >  \frac{1}{3}  \times 100
 =  >  \frac{100}{3}


 =  > 33 \frac{1}{3}


Hence,

Gain % = 33.33 % or 33 1/3%

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Hope it helps you !! :)

brainlyboytopper: sry
brainlyboytopper: hlo
Anonymous: Excellent
Muskan1101: Thanks:)
Answered by Anonymous
1

Solutions :-





Given :- Cost price of 16 notebooks is equal to the selling price 12 notebooks.




Now,



Find the LCM of 16 and 12 :-



LCM of 16 and 12 is 48




So,


Cost Price of 16 notebooks = Rs 48


Cost Price of 1 notebook = Rs 48/16 = Rs 3




Selling price of 12 notebooks = Rs 48


Selling price of 1 notebook = Rs 48/12 = Rs 4




We have,



Cost Price = Rs 3


Selling price = Rs 4




Selling price is greater than cost price.


Therefore,  Profit




Profit = selling price - cost price


= Rs ( 4 - 3) = Rs 1




Profit % = (profit × 100)/cost price %


= (1 × 100)/3 %


= 100/3 % = 33⅓ %




Hence,



Gain percent is 33⅓ %


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