If k,2k-1 and 2k+1 are three consecutive terms of an AP then the value of K is
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hence k=3 hope this helped u plzz mark as brainliest
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As we know,
General form of A.P=....a-d,a,a+d...
Given: a-d=k.......1
a=2k-1 .......2
a+d=2k+1.........3
Let's add them..
:(a-d)+a+(a+d)=k+(2k-1)+(2k+1)
: positive and negative d at lhs and 1 at rhs got cancelled.
:3a=5k+0
Now, by elimination method..
Multiply three in .....2
3×(a=2k-1)
3a=6k-3
Eliminating,
3a=6k-3
-(3a=5k+0)
:0=k-3
:K=3
The value of k is 3..
Hope ! This is helpful....!;!!!
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