the sum of three consecutive terms in an ap is six and their product is- 120 find the three numbers
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Let the 3 terms of tje AP be a-d, a and a+d where a is the first term and d is the common difference.
So (a-d)+(a)+(a+d) =6
3a = 6
a=2
Also, (a-d)*(a)*(a+d)= -120
(2-d)*2*(2+d) = -120
4 - d^2 = -60
d^2 = 64
d = 8 or -8
Hence the three numbers are:
-6, 2, 10
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