if the sum of n term of an ap is np+1/2n(n-1)Q, where P and Q are constants, find the common difference of the AP.
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common difference d = sum of(n+1)terms - sum of n terms
=>d=(nP+n+1)/(2Qn(n+1))-[(nP+1)/(2nQ(n...
=(n^2 P+n^2+n-nP-n-1-n^2 P-n-nP-1) / (2Qn(n^2-1))
=(n^2-2nP-n-2) / (2Qn(n^2-1))
hope it helps!!
=>d=(nP+n+1)/(2Qn(n+1))-[(nP+1)/(2nQ(n...
=(n^2 P+n^2+n-nP-n-1-n^2 P-n-nP-1) / (2Qn(n^2-1))
=(n^2-2nP-n-2) / (2Qn(n^2-1))
hope it helps!!
Anonymous:
then get lost
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