finda number such that if 5,15,and 35 are added to it, the product of the first and third results may be equal to the square of the second?
Answers
Answered by
4
Let the number be 'x'
By the problem,
(x+5)(x+35)=(x+15)²
x²+40x+175=x²+225+30x
10x=225-175
x=50/10
x=5
Therefore the number is 5.
By the problem,
(x+5)(x+35)=(x+15)²
x²+40x+175=x²+225+30x
10x=225-175
x=50/10
x=5
Therefore the number is 5.
Answered by
3
let the no. be x
now according to the question
(x+5)(x+35) = (x+15)^2
x^2+40x+175 = x^2+30x+225
10x = 50
x = 5
therefore the required no. is 5
hope this helps:p
now according to the question
(x+5)(x+35) = (x+15)^2
x^2+40x+175 = x^2+30x+225
10x = 50
x = 5
therefore the required no. is 5
hope this helps:p
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now according to the question
(x+5)(x+35) = (x+15)^2
x^2+40x+175 = x^2+30x+225
10x = 50
x = 5
therefore the required no. is 5