If k+2, 4k-6 and 3k-2 are 3 consecutive terms of an A.P. Then value of k is
(A) 0
(B) 1
(C) 2
(D) 3
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Answer:
If k+2 , 4k-6 and 3k-2 are in AP then,
(4k-6) - (k -2) = d
4k - k -6 +2 = d
3k - 4 = d
Also,
(3k - 2) - ( 4k-6) = d
3k - 4k -2 + 4 = d
2 -k = d
Putting d = 3k-4
2 - k = 3k - 4
4k = 8
k = 2
Hence, Option (C) 2 is correct.
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