If sum of (n+1) terms of an arithmetic sequence is pn^2+qn+r, prove that p+r=q
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Here n+1=0
n=-1
Put the value of n in above equation,
p(-1)^2 + q(-1) + r = 0
p - q + r = 0
p + r = q
n=-1
Put the value of n in above equation,
p(-1)^2 + q(-1) + r = 0
p - q + r = 0
p + r = q
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