For what value of k will k + 9, 2k – 1 and 2k + 7 are the consecutive terms of an A.P.?
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Answer:
Explanation:
Let
k+9=a
2k−1=b
2k+7=c
To be in AP,
a+c=2b
k+9+2k+7=2(2k−1)
⇒ 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 A.P
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