[" If "f(x)=x+(x^(2))/(2!)+(x^(3))/(3!)+cdots+(x^(n))/((n-1)!)" then "f(0)+],[f'(0)+f^(2)(0)+....+f^(n)(0)" is equal to: "]

If f(x) =x + x^(2)/(2!) + x^(3)/(3!) + ……+x^(n)/((n-1)!) , then f(0) + f^(1)(0) + f^(2)(0) +…………+f^(n)(0) is equal to:

if quad f(x)=x+(x^(2))/(1)!+(x^(3))/(3)!+--+(x^(n))/(n)! then f(0)+f'(0)+f''(0)+ is equal to

if f(x) = x +x^2/1! + x^3/2! +----+ x^n/(n-1)! then f(0) + f'(0) + f''(0) + -------f''^---n times (0) is equal to

If f(x)=(2011 + x)^(n) , where x is a real variable and n is a positive interger, then value of f(0)+f'(0)+ (f'' (0))/(2!)+...+ (f^((n-1))(0))/((n-1)!) is -f(0)+f'(0)+ (f'' (0))/(2!)+...+ (f^((n-1))(0))/((n-1)!) is -

If f(x) = (1 - x)^n then the value of f(0) + f'(0) + (f^('')(0))/(2!) + ….+ (f^('')(0))/(n!) is equal to

If f(x)=lim_(ntooo) n(x^(1//n)-1)," then for "xgt0, ygt0,f(xy) is equal to

If f(x)=lim_(ntooo) n(x^(1//n)-1)," then for "xgt0, ygt0,f(xy) is equal to

If f(x)= (1 + x)^n then the value of f(0) + f'(0) + (f''(0))/(2!) + .... + (f^n(0))/(n!) is