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Derivative of Standard Functions

f(m+n)=f(mn) ...

Question

f(m+n)=f(mn) and f(2^1/2)=18 then find the value of f(2020)

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f (x) = x^{n}

, then find the value of

f (1) + \frac{f^{1} (1)}{1!} + \frac{f^{2} (1)}{2!} + . . . . . . + \frac{f^{n} (1)}{n!}

f^{r} (x)

r^{t h}

f (x) w . r . t . x

_{100}^{257} F m

follows the Bohr model and the radius of

_{100}^{257} F m

is n times the Bohr radius, then the value of n is :

f_{n} = f_{n - 1}

, if n is odd =

2 f_{n - 1}

, if n is even.If

f_{0}

= 1, then find the value of

f_{20} + f_{21} .

f (x) = x^{n}

, then the value of

f (1) + \frac{f^{1} (1)}{1!} + \frac{f^{2} (1)}{2!} + . . . . . . \frac{f^{n} (1)}{n!}

f^{r} (x)

f^{r} (x)

r^{t h}

f (x - 1) = \frac{x}{3} + f (x)

f (0) = 2

f (21) = ?

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