If f be a polynomial, then the second derivative of \[f({{e}^{x}})\] is [Karnataka CET 1999]

\[{f}''\,({{e}^{x}})\,{{e}^{x}}+{f}'({{e}^{x}})\]

\[{f}''\,({{e}^{x}}){{e}^{2x}}+{f}''({{e}^{x}})\]

\[{f}''\,({{e}^{x}}){{e}^{2x}}+{f}'\,({{e}^{x}})\,{{e}^{x}}\]

If f be a polynomial, then the second derivative of \[f({{e}^{x}})\] i

1.	If f be a polynomial, then the second derivative of \[f({{e}^{x}})\] is [Karnataka CET 1999]
A.	\[{f}'({{e}^{x}})\]
B.	\[{f}''\,({{e}^{x}})\,{{e}^{x}}+{f}'({{e}^{x}})\]
C.	\[{f}''\,({{e}^{x}}){{e}^{2x}}+{f}''({{e}^{x}})\]
D.	\[{f}''\,({{e}^{x}}){{e}^{2x}}+{f}'\,({{e}^{x}})\,{{e}^{x}}\]
Answer» E.

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If f be a polynomial, then the second derivative of \[f({{e}^{x}})\] is [Karnataka CET 1999]

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