determine k so that k+2,4k-6,3k-2 are three consecutive terms of an AP
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value of K is 3
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Step-by-step explanation:
(k+2)+(3k−2)=2(4k−6)
⇒4k=8k−12
⇒4k−8k=−12
⇒−4k=−12
⇒4k=12
⇒k=
4
12
=3
Hence k=3.
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