the cost of 2 tables and 3 chairs is Rs. 705. if the table costs Rs.40 more than the chair, then sum of the digits of the cost of the table is..........
Answers
Answered by
15
Hi, here's correct answer for your question.
Let the cost of table be x and that of chair be y.
So,the equations are,
2x+3y=705-------(1)
x=y+40------------(2)
Substituting (2) in (1),
2(y+40)+3y=705
2y+80+3y=705
5y=705-80
5y=625
y=625/5
y=125---------(3)
Substituting (3) in (2),
x=125+40
x=165
So,the value of table is Rs.165 and that of chair is Rs.125.
Sum of the digits of cost of table=1+6+5=12
Thank you.
Mark it as brainliest if you like.
Let the cost of table be x and that of chair be y.
So,the equations are,
2x+3y=705-------(1)
x=y+40------------(2)
Substituting (2) in (1),
2(y+40)+3y=705
2y+80+3y=705
5y=705-80
5y=625
y=625/5
y=125---------(3)
Substituting (3) in (2),
x=125+40
x=165
So,the value of table is Rs.165 and that of chair is Rs.125.
Sum of the digits of cost of table=1+6+5=12
Thank you.
Mark it as brainliest if you like.
Answered by
13
Hey
Here is your answer,
cost of chair assume it as rupees x and table as x+40.
no of tables 2 and no of chairs 3.total cost = Rs.705
2 tables + 3 chairs = Rs.705
2[x+40]+3x=705
2x+80+3x=705
5x+80=705
5x=705-80
5x=625
x=625/5
x=125
cost of chair=x=Rs.125
cost of table=x+40=125+40=Rs.165
Sum of digits of cost of table = 1+6+5=12.
Hope it helps you!
Here is your answer,
cost of chair assume it as rupees x and table as x+40.
no of tables 2 and no of chairs 3.total cost = Rs.705
2 tables + 3 chairs = Rs.705
2[x+40]+3x=705
2x+80+3x=705
5x+80=705
5x=705-80
5x=625
x=625/5
x=125
cost of chair=x=Rs.125
cost of table=x+40=125+40=Rs.165
Sum of digits of cost of table = 1+6+5=12.
Hope it helps you!
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