(D) Let the cost price $(CP)$ of the $TV$ be $Rs. 100.$Since Aditya sold it at $12 \%$ more than the $CP,$ the selling price $(SP)$ for Sanjay is $100

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(D) Let the cost price $(CP)$ of the $TV$ be $Rs. 100.$Since Aditya sold it at $12 \%$ more than the $CP,$ the selling price $(SP)$ for Sanjay is $100 + 12 = Rs. 112.$Given that Sanjay paid $Rs. 17696,$ we have $SP = Rs. 17696.$Using the unitary method:If $SP$ is $112,$ then $CP$ is $100.$If $SP$ is $17696,$ then $CP = (100 / 112) \times 17696.$$CP = 158 \times 100 = Rs. 15800.$Therefore,the original price of the $TV$ was $Rs. 15800.$

Competitive Quantitative Aptitude Profit and Loss Profit and Loss

Medium

Aditya sold a $TV$ to Sanjay at $12 \%$ more than the $CP.$ If Sanjay paid $Rs. 17696$ for that $TV,$ then what was the original price $(CP)$ of the $TV$ in $Rs.$?

A
$15500$
B
$15820$
C
$15520$
D
$15800$

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Profit and Loss

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Profit and Loss

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Medium

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Easy

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Aditya sold a $TV$ to Sanjay at $12 \%$ more than the $CP.$ If Sanjay paid $Rs. 17696$ for that $TV,$ then what was the original price $(CP)$ of the $TV$ in $Rs.$?

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$A$ man sells a scooter to his friend at $10\%$ loss. If the friend sells it for $₹ 54000$ and gains $20\%$,find out the original cost price of the scooter. (in $₹$)

In these questions,two equations numbered $I$ and $II$ are given. You have to solve both the equations and mark the appropriate option.$I.$ $3x^2 - 13x + 12 = 0$$II.$ $2y^2 - 15y + 28 = 0$

$A$ shopkeeper sells an article at a gain of $10 \%$. Had he sold it at a loss of $20 \%$,its selling price would have been $Rs. 180$ less. What is the cost price of the article? (in $Rs.$)

If a stall sells a pizza at $Rs. 200$,he makes a $20 \%$ loss. If he wants to make a $10 \%$ profit,then at what price (in $Rs.$) should he sell it?

On selling an article for $Rs. 500$,the loss incurred is $20 \%$. To make a profit of $20 \%$,the article must be sold at what price in $Rs.$?

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In these questions,two equations numbered $I$ and $II$ are given. You have to solve both the equations and mark the appropriate option.
$I.$ $3x^2 - 13x + 12 = 0$
$II.$ $2y^2 - 15y + 28 = 0$