Math, asked by GajantNaik, 3 months ago

the price of 2 chairs and 5 tables is Rs 680. If the price of a table is Rs 80 more than of chair, find the price of either of them.​

Answers

Answered by pulakmath007
8

SOLUTION

GIVEN

  • The price of 2 chairs and 5 tables is Rs 680.

  • The price of a table is Rs 80 more than of chair

TO DETERMINE

The price of either of them.

EVALUATION

Let the price of one chair = Rs x and one table = Rs y

Now it is given that price of 2 chairs and 5 tables is Rs 680

∴ 2x + 5y = 680 - - - - - - - (1)

Again price of a table is Rs 80 more than of chair

∴ y = x + 80 - - - - - - - - (2)

From Equation 1 and 2 we get

 \sf{2x + 5(x + 80) = 680}

 \sf{ \implies \: 2x + 5x + 400 = 680}

 \sf{ \implies \: 7x  = 280}

 \sf{ \implies \: x = 40}

 \sf{ \implies \: y= 40 + 80 = 120}

Hence the price of one chair = Rs 40 and one table = Rs 120

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