Question

The price of 3 table and 5 chairs is ₹ 7050 but a table costs ₹ 150 more than a chair find the price of each

Answer 1

Hi friend!!

Let the cost of the table =x

Let the cost of the chair=y

Given,

The price of 3 table and 5 chairs is ₹ 7050

=3x+5y=7050----(1)

It is also given that

a table costs ₹ 150 more than a chair

→x=y+150

substituting in (1), we get

3(y+150)+5y=7050

3y+450+5y=7050

8y=6600

y=825

→x=y+150=825+150=975

Cost of a table is 975

Cost of a chair=825

I hope this will help you ;)

Answer 2

Heya....☺


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Here's ur ans. ⬇

◾ Let the cost of chair be y

◾ Let the cost of table be x

Then ,

According to question

3x + 5y = 7050 ... 1st equation

x = 150 + y ... 2nd equation

Substituting, the value of x in 1st equation

3(150 + y) + 5y = 7050

450 + 3y + 5y = 7050

8y = 7050 - 450

y = 6600 / 8

y = 825

Then,

x = 150 + 825 = 975


Therefore ,


cost of chair = Rs. 825

cost of table = Rs . 975



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✌,Hope it helps