The product of Tanya's age 5 years ago and his age 10 years later is 16 determine his present age
Answers
Answered by
13
Answer:
Step-by-step explanation:
let the present age of tanya be x
tanya's age 5 years ago= x-5
tanya's age ten years later= x+10
ATQ,
(x-5)*(x+10)=16
x^2+10x-5x-50=16
x^2+5x-66=0
x^2+11x-6x-66=0
x(x+11)-6(x+11)=0
(x-6)(x+11)
x=6
x= -11
as age can't be negative
therefore tanya's present age is 6 years
komalbhambri2004:
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Answered by
1
Answer:
11 years
Step-by-step explanation:
let the present age of tanya be x
tanya's age 5 years ago= x-5
tanya's age ten years later= x+10
ATQ,
(x-5)*(x+10)=16
x^2+10x-5x-50=16
x^2+5x-66=0
x^2+11x-6x-66=0
x(x+11)-6(x+11)=0
(x-6)(x+11)
x=6
x= -11
as age can't be negative
therefore tanya's present age is 11
Hope it helps you out.
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