If `f(x)=x^n ,f(1)+(f^1(1))/1+(f^2(1))/(2!)+(f^n(1))/(n !),w h e r ef^r(x)` denotes the rth order derivative of `f(x)` with respect to `x ,` is `n` b. `2^n` c. `2^(n-1)` d. none of these

If f(x)=x^n ,f(1)+(f^1(1))/1+(f^2(1))/(2!)+(f^n(1))/(n !),w h e r ef^r(x) denotes the rth order derivative of f(x) with respect to x , is a. n b. 2^n c. 2^(n-1) d. none of these

If f(x)=x^n ,f(1)+(f^1(1))/1+(f^2(1))/(2!)+........(f^n(1))/(n !),w h e r ef^r(x) denotes the rth order derivative of f(x) with respect to x , is a. n b. 2^n c. 2^(n-1) d. none of these

If quad f(x)=x^(n),f(1)+(f^(1)(1))/(1)+(f^(2)(1))/(2!)+...(f^(n)(1))/(n!), where f^(r)(x) denotes the rth order derivative of f(x) with respect to x, is n b.2^(n) c.2^(n-1) d.none of these

if f(x)=x^(n) then f(1)+f'(1)/(1!)+f''(1)/(2!)+...+(f^(n)(1))/(n!) is equal to

If f(x)=x^n w h e r en in R , then differentiation of x^n with respect to xsin x^(n-1)dot

If (dx)/(x^(2)(x^(n)+1)^((n-1)//n))=-[f(x)]^(1//n)+c , then f(x) is