If the sum of the first m terms of an A.P is given by m^2/2+2, find the 61st term of the A.P.
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Step-by-step explanation:
sm=2m
2
+3m
sm−1=2(m−1)
2
+3(m−1)
=2(m
2
+1−2m)+3m−3
=2m
2
+2−4m+3m−3
=2m
2
−m−1
∴sm−sm−1=2m
2
−+3m−(2m
2
−m−1)=2m
2
+3m−2m
2
+m+1
=4m+1
General term=am=4m+1
Second term=a
2
=4(2)+1=8+1=9
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