find three consecutive terms in AP
whose sum is 9 and the product of there cubes is 3375
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(n+d)+(n)+(n-d)=9
3n=9
n=3
therefore you get n=3
now
(3+d)(3)(3-d)=3√3375
9+3d(3-d
27-9d+9d-3d^2
27-3d^2=3√3375
27-3d2=15
d=2
THEREFORE NUMBERS ARE
1,3,5
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