The expansion of f(a+h) is ______a) $f(a)+\frac{h}{1!} f'(a)+\frac{h^2}{2!} f”(a)…….+\frac{h^n}{n!} f^n (a)$ b) $f(a)+\frac{h}{1!} f'(a)+\frac{h^2}{2!} f”(a)…….$ c) $hf(a)+\frac{h^2}{1!} f'(a)+\frac{h^3}{2!} f”(a)…….+\frac{h^n}{n!} f^n (a)$ d) \(hf(a)+\frac{h^2}{1!} f'(a)+\frac{h^3}{2!} f”(

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$f(a)+\frac{h}{1!} f'(a)+\frac{h^2}{2!} f”(a)…….$

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$f(a)+\frac{h}{1!} f'(a)+\frac{h^2}{2!} f”(a)…….+\frac{h^n}{n!} f^n (a)$

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$f(a)+\frac{h}{1!} f'(a)+\frac{h^2}{2!} f”(a)…….$

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$hf(a)+\frac{h^2}{1!} f'(a)+\frac{h^3}{2!} f”(a)…….+\frac{h^n}{n!} f^n (a)$

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$hf(a)+\frac{h^2}{1!} f'(a)+\frac{h^3}{2!} f”(a)………$

1.	The expansion of f(a+h) is ______a) \(f(a)+\frac{h}{1!} f'(a)+\frac{h^2}{2!} f”(a)…….+\frac{h^n}{n!} f^n (a)\) b) \(f(a)+\frac{h}{1!} f'(a)+\frac{h^2}{2!} f”(a)…….\) c) \(hf(a)+\frac{h^2}{1!} f'(a)+\frac{h^3}{2!} f”(a)…….+\frac{h^n}{n!} f^n (a)\) d) \(hf(a)+\frac{h^2}{1!} f'(a)+\frac{h^3}{2!} f”(
A.	\(f(a)+\frac{h}{1!} f'(a)+\frac{h^2}{2!} f”(a)…….+\frac{h^n}{n!} f^n (a)\)
B.	\(f(a)+\frac{h}{1!} f'(a)+\frac{h^2}{2!} f”(a)…….\)
C.	\(hf(a)+\frac{h^2}{1!} f'(a)+\frac{h^3}{2!} f”(a)…….+\frac{h^n}{n!} f^n (a)\)
D.	\(hf(a)+\frac{h^2}{1!} f'(a)+\frac{h^3}{2!} f”(a)………\)
Answer» B. \(f(a)+\frac{h}{1!} f'(a)+\frac{h^2}{2!} f”(a)…….\)

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