pth term of the series\[\left( 3-\frac{1}{n} \right)+\left( 3-\frac{2}{n} \right)+\left( 3-\frac{3}{n} \right)+....\] will be

\[\left( 3+\frac{n}{p} \right)\]

\[\left( 3+\frac{p}{n} \right)\]

\[\left( 3-\frac{p}{n} \right)\]

\[\left( 3-\frac{n}{p} \right)\]

pth term of the series\[\left( 3-\frac{1}{n} \right)+\left( 3-\frac{

1.	pth term of the series\[\left( 3-\frac{1}{n} \right)+\left( 3-\frac{2}{n} \right)+\left( 3-\frac{3}{n} \right)+....\] will be
A.	\[\left( 3+\frac{p}{n} \right)\]
B.	\[\left( 3-\frac{p}{n} \right)\]
C.	\[\left( 3+\frac{n}{p} \right)\]
D.	\[\left( 3-\frac{n}{p} \right)\]
Answer» C. \[\left( 3+\frac{n}{p} \right)\]

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pth term of the series\[\left( 3-\frac{1}{n} \right)+\left( 3-\frac{2}{n} \right)+\left( 3-\frac{3}{n} \right)+....\] will be

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