Question

The cost of 3 televisions and 2 V.C.R.s is Rs. 35,000. The shop-keeper wants profit of Rs. 1,000. per television and Rs. 500. per V.C.R. He can sell 2 televisions and 1 V.C.R and he gets the total revenue as Rs. 21,500. Find the cost and the selling price of a television and a V.C.R.​

Answer 1

Solution:-

Let the cost of television be x and V.C.R be y.

$= > \: 3x+2y=Rs.3,500$

• SP of a television =x+1000

• SP of a VCR =y+500

$= > \: 2( \: x \: + \: 1000 \: ) \: +3( \: y \: + \: 500 \: )$

Solving above two equations

we get,

$• \: \: x = 5,000 \\ • \: \: y = 10,000</p><p>$

*SP of a television

$</p><p> =Rs.(5000+1000) \\ =Rs.6000</p><p>$

SP of a VCR

$= \: Rs.(10,000+500)</p><p> \\ =Rs.10,500$

Answer 2

Answer:

The correct answer is ₹10,500