find 3 consecutive term in an AP whose sum is 3 and product of their cube is 512
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Let the 3 terms in AP be
a-d, a, a+d
Given
a-d+a+a+d = 3
3a = 3 - - - - -> a = 1
Also
[(a-d)(a)(a+d)]^3= 512
[(1-d)(1)(1+d)]^3 = 8^3
Cube rooting on both the sides
(1-d)(1)(1+d) = 8
1-d^2 = 8
d^2 = -7
NO SOLUTION.
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