Find the common difference of the ap whose sum of 'm' terms is xm^2+ym
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Answer:
Step-by-step explanation:
Sn=xm2+ym
S1=a=x(1)+y(1)=x+y
S2=a+a+d=2a+d
=x(2)2+y(2)=4x+2y
(i.e)2(x+y)+d=4x+2y
d=4x+2y−2x−2y
Hence d=2x
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