If `y=f(x^3),z=g(x^5),f'(x)=tanx and g'(x)=sec x`, then `(dy)/(dz)`=

If y=f(x^(3)),z=g(x^(2)),f'(x),=cosx and g'(x)=sinx," then "(dy)/(dz) is

If y=f(x^(3)),z=g(x^(2)),f'(x),=cosx and g'(x)=sinx," then "(dy)/(dz) is

If y=f(x^(3)),z=g(x^(5)),f'(x)=tan x, and g'(x)=sec x then find the value of lim_(x rarr0)(((dy)/(dz)))/(x)

"If "y=f(x^(3)),z=g(x^(5)),f'(x)=tan x, and g'(x) = sec x, " then find the value of of" lim_(xrarr0)((dy//dz))/(x)

"If "y=f(x^(3)),z=g(x^(5)),f'(x)=tan x, and g'(x) = sec x, " then find the value of of "lim_(xrarr0) ((dy//dz))/(x)

"If "y=f(x^(3)),z=g(x^(5)),f'(x)=tan x, and g'(x) = sec x, " then find the value of "underset(xrarr0)lim((dy//dz))/(x)

If y=f(x^(3)),z=g(x^(5)),f'(x)=tanxandg'(x)=secx then find the value of lim_(xrarr0)(dy//dz)/(x) .

If y=f(x^(3)),z=g(x^(5)),f'(x)=tanxandg'(x)=secx then find the value of lim_(xrarr0)(dy//dz)/(x) .

If y = f ( x^(3)) , z = g ( x^(5)) , f' (x) = tan x and g' (x) = sec x, then find the value of lim_( x to 0) ( ( dy // dz))/( x)

If y=f(x^3),z=g(x^5),f^(prime)(x)=tanx ,a n dg^(prime)(x)=secx , then find the value of lim_(x->0)(((dy)/(dz)))/x