For what value of k will be consecutive terms 2k+1 , 3k+3 and 5k-1 form an ap
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Answer: k = 6
Step-by-step explanation:
Since the terms are in ap, common difference is the same.
Therefore,
(3k+3)-(2k+1) = (5k-1)-(3k+3) (because d is the difference of consecutive terms of ap)
= 3k+3-2k-1 = 5k-1-3k-3
= k+2 = 2k-4
= 2k-k = 2+4
= k = 6
riyaeswara:
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