Find k so that k²+4k+8 , 2k²+3k+6, 3k²+4k+4 are three consecutive terms of an AP.
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k²+4k+8 , 2k²+3k+6, 3k²+4k+4
are in AP
2 (2k² + 3k + 6) = 3k² + 4k + 4 +k² + 4k + 8
4k² + 6k + 12 = 4k² + 8k + 12
2k = 0
k = 0
hope it helps.
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