f(1) (n) = g(n) (0) holds good for some functions f(x) and g(x). Now let the coordinate axes containing graph g(x) be ro

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a) g(0)+\(\frac{e^x – 1}{\sqrt{3}}+\frac{\sum_{n=1}^\infty f^{(1)}(n)x^n}{n!}\)
b) \(g(0) + \frac{g^{(1)}.x}{1!} + \frac{g^{(2)}(1).x^2}{2!}+…\infty\)
c) No unique answer exist
d) Such function is not continuous