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For what value of k will k+9, 2k-1 and 2k+7 be the consecutive terms of an A.P. ?
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Let,
k + 9 = a
2k - 1 = b
2k + 7 = c
To be in AP,
a + c = 2b
(k + 9) + (2k + 7) = 2(2k - 1)
k + 9 + 2k + 7 = 4k - 2
3k + 16 = 4k - 2
3k - 4k = - 2 - 16
- k = - 18
k = 18
For k = 18, the terms k+9 , 2k - 1 , 2k + 7 are in AP
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k + 9 = a
2k - 1 = b
2k + 7 = c
To be in AP,
a + c = 2b
(k + 9) + (2k + 7) = 2(2k - 1)
k + 9 + 2k + 7 = 4k - 2
3k + 16 = 4k - 2
3k - 4k = - 2 - 16
- k = - 18
k = 18
For k = 18, the terms k+9 , 2k - 1 , 2k + 7 are in AP
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