If \[\pi (n)\] denotes product of all binomial coefficients in \[{{(1+x)}^{n}}\] then ratio of \[\pi (2002)\] to \[\pi (2001)\] is

\[\frac{{{(2001)}^{2002}}}{(2002)!}\]

\[\frac{{{(2002)}^{2001}}}{(2001)!}\]

If \[\pi (n)\] denotes product of all binomial coefficients in \[{{(1+

1.	If \[\pi (n)\] denotes product of all binomial coefficients in \[{{(1+x)}^{n}}\] then ratio of \[\pi (2002)\] to \[\pi (2001)\] is
A.	2002
B.	\[\frac{{{(2002)}^{2001}}}{(2001)!}\]
C.	\[\frac{{{(2001)}^{2002}}}{(2002)!}\]
D.	2001
Answer» C. \[\frac{{{(2001)}^{2002}}}{(2002)!}\]

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If \[\pi (n)\] denotes product of all binomial coefficients in \[{{(1+x)}^{n}}\] then ratio of \[\pi (2002)\] to \[\pi (2001)\] is

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