निम्न तीन फलनों के लिए साहचर्य गुणधर्म का सत्यापन कीजिए -
`f : N to Z_(0), f(x) = 2x , g : z_0 to Q , g(x) = 1/x` तथा ` h : Q to R , h (x) = e^x`

Let f : N to N : f (x) =2x, g : N to N : g (y) = 3y+ 4 and h : N to N : h (z) = sin z Show that h o ( g o f) = (h o g ) o f .

If f (x) = e ^(x) , g (x) = Sin ^(-1) x and h (x) =f (g (x)), then (h'(x))/(h (x))=

If f : B to N , g : N to N and h : N to R defined as f(x) = 2x , g(y) = 3y+4 and h(x) = sin x , AA x, y, z in N . Show that h h o ( g of) = (h og) o f

If f: R to R, g , R to R be two funcitons, and h(x) = 2 "min" {f(x) - g(x),0} then h(x)=

If f: R to R, g , R to R be two funcitons, and h(x) = 2 "min" {f(x) - g(x),0} then h(x)=

Let f:Nrarr R,f(x)=2x-1 g:z rarrR,g(x)=(x^(2))/(2) , then (gof)(0) is :