if the sum of other first time m terms of an A. P. I is n and sum of the it's first n term is m, I then find sum of first( m+n) term
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Step-by-step explanation:
It is given that the sum of first m terms is same as the sum of its first n terms. Thus, the sum of first (m + n) terms of the AP is zero.
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Answer:
Correct option is
A
110
A.P an n≥1
First term a1=2
Common difference d=4
Mn= Average of first n terms.
⇒ Mn=nSn=n2n[2a+(n−1)d]
=21[2×2+(n−1)4]
=2+2(n−1)
⇒ Mn=2+2n−2
⇒ Mn=2n
⇒ n=1∑10Mn=n=1∑10(2n)=22(10)×(11)=110
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