For the function `f(x)" "=(x^(100))/(100)+(x^(99))/(99)+...+(x^2)/2+x+1.`

For the function f(x)=(x^(100))/(100)+(x^(99))/(99)++(x^(2))/(2)++(x^(2))/(2)+x+1. Prove that f'(1)=100f'(0)

If the function f(x) defined as f(x) = (x^(100))/(100) + (x^(99))/(99) +….+(x^(2))/(2) + x + 1 , then f'(0) =

If the function f(x) defined by f(x)=(x^(100))/(100)+(x^(99))/(99)+.....+(x^(2))/(2)+x+1 , then f'(0)=

For the function 'f(x)^(n prime prime)=(x^(^^)(100))/(100)+(x^(^^)(99))/(99)+...+(x^(^^)2)/2+x+1. Prove f'(1)=f(0)*100

If f(x)=(x^(100))/(100)+(x^(99))/(99)+(x^(98))/(98) +------+ x^(2)/2+x+1 then prove that f^(1) (1)=100. f^(1)(0)

If f(x) = (x ^(100))/( 100) +( x^(99))/( 99) +( x^(98))/( 98) +---+ (x^(2))/( 2) + x+1 then prove that f^(1) =100 f^(1) (0 )

If f(x)=x^(100)/100+x^(99)/99+......+x^2/2+x+1 prove that f'(1)=100f'(0)

int (dx)/((x+100)sqrt(x+99))=f(x)+c rArr f(x)=