\[1+\frac{{{2}^{4}}}{2\,!}+\frac{{{3}^{4}}}{3\,!}+\frac{{{4}^{4}}}{4\,!}+.....\infty =\]

\[1+\frac{{{2}^{4}}}{2\,!}+\frac{{{3}^{4}}}{3\,!}+\frac{{{4}^{4}}}{4\,

1.	\[1+\frac{{{2}^{4}}}{2\,!}+\frac{{{3}^{4}}}{3\,!}+\frac{{{4}^{4}}}{4\,!}+.....\infty =\]
A.	\[5\,e\]
B.	\[e\]
C.	\[15\,e\]
D.	\[2\,e\]
Answer» D. \[2\,e\]

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\[1+\frac{{{2}^{4}}}{2\,!}+\frac{{{3}^{4}}}{3\,!}+\frac{{{4}^{4}}}{4\,!}+.....\infty =\]

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