Determine k so that 3k-2,4k-6,k+2...are in AP
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Answered by
4
Answer:
It is given that (3k -2), (4k – 6) and (k +2) are three consecutive terms of an AP
Hence the value of k is 3
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Answered by
1
Answer:
k=3
Step-by-step explanation:
a1=3k-2 a2=4k-6 a3=k+2
d=a2-a1=a3-a2
=4k-6-(3k-2)=k+2-(4k-6)
=4k-6-3k+2=k+2-4k+6
= k-4 = -3k+8
= k+3k = 8+4
= 4k = 12
= k = 3
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