The first term of an A.P. of consecutive integers is \[{{p}^{2}}+1\] The sum of \[(2p+1)\] terms of this series can be expressed as

The first term of an A.P. of consecutive integers is \[{{p}^{2}}+1\] T

1.	The first term of an A.P. of consecutive integers is \[{{p}^{2}}+1\] The sum of \[(2p+1)\] terms of this series can be expressed as
A.	\[{{(p+1)}^{2}}\]
B.	\[{{(p+1)}^{3}}\]
C.	\[(2p+1){{(p+1)}^{2}}\]
D.	\[{{p}^{3}}+{{(p+1)}^{3}}\]
Answer» E.

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The first term of an A.P. of consecutive integers is \[{{p}^{2}}+1\] The sum of \[(2p+1)\] terms of this series can be expressed as

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