find the value of k so that 8 K + 46 K - 2 and 2 k + 7 will form an ap
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Answered by
2
Step-by-step explanation:
If a, b, c are 3 consecutive terms of an AP, the a+c=2b
=> 8k+4+2k-7=2*(6k-2)
=>10k-3=12k-4
=>k=1/2
thus the terms are 8,1 and -6
Answered by
3
Let 8k+4, 6k-2 and 2k-7 be 3 consecutive terms of an AP.
= (6K-2)-(8K+4) = (2K-7) - (6K-2)
= 6K-2-8K-4= 2K-7-6K +2
= -2K-6 = -4K-5
= 2K = 1
K = 1/2
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