Let `f,\ g` and `h` be functions from `R` to `R` . Show that `(f+g)oh=foh+goh`

Let f, g and h be functions from R to R. Show that (i) (f +g ) oh = foh + goh (ii) (f. g) oh = ( foh ). (goh)

Let f, g, and h be functions from R to R. Show that (f + g) o h = foh + goh

Let f,\ g and h be functions from R to R . Show that (fg)oh=(foh)(goh)

Let f,\ g and h be functions from R to R . Show that (fog)oh=(foh)(goh)

Let f,g and h be function from R to R. Show that (f+g) o h = foh + goh

Let f, g and h be functions from R to R. Show that 1. (f+g)oh=foh+goh 2. (f.g)oh= (foh).(goh)

Let f, g, and h be functions from R to R. Show that (f cdot g) o h = (foh) cdot (goh)

Let f,g and h be function from R to R. Show that (f.g) o h = (foh). (goh)

If f,g,h are real valued function defined on R, then prove that (f+g)oh=foh+goh. what can you say about fo(g+h)? Justify your answer.

Let f, g, h be three functions from R to R defined by f(x)=x+3, g(x) = 2x^(2) ,h(x) = 3x +1. Show that (fog)oh=fo(goh).