`(d)/(dx ) {3root 3x- (4)/(root 4x) }=`

(d)/(dx) {Sin ^(-1) (3x -4 x ^(3))}=

Differentiate (i) 1/x (ii) 1/sqrtx (ii) 1/root3(x)

If (d)/(dx)f(x) = 4x^(3) - (3)/(x^(4)) such that f(2) = 0 . Then f(x) is

d/dx [sqrt(3x +4)]

d/dx ((3x+4)/(2x-3)) =

lim_(x rarr oo)(2sqrt(x)+3root(3)(x)+4root(4)(x)+...+n root(n)(x))/(sqrt((2x-3))+root(3)((2x-3))+...+root(n)((2x-3))) is equal to 1( b) oo( c) sqrt(2)( d) none of these

(d)/(dx)[cos ^(-1)(4x^(3) - 3x)]=

Differentiate w.r.t x: log sqrt(x)-3x^(a)-7a^(x)+root(3)(x^(2))+9root(5)(x^(-3))

Differentiate the following functions w.r.t. x. f(x) = (3x +4)/( 4x +3) (x ne (-3)/(4) )