If \( f_{n}(x)=e^{f_{n-1}(x)} \) for all \( n \in N \) and \( f_{0}(x)=x \), then \( \frac{d}{d ...
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0If \( f_{n}(x)=e^{f_{n-1}(x)} \) for all \( n \in N \) and \( f_{0}(x)=x \), then \( \frac{d}{d x}\left\{f_{n}(x)\right\} \) is equal to
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(A) \( f_{n}(x) \cdot \frac{d}{d x}\left\{f_{n-1}(x)\right\} \)
(B) \( f_{n}(x) \cdot f_{n-1}(x) \)
(C) \( f_{n}(x) \cdot f_{n-1}(x) \ldots \ldots . . f_{2}(x) \cdot f_{1}(x) \)
(D) none of these
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