Practicing Success
If $f: R →R$ is defined by $f(x) = \sin x+x$, then $f(f(x))$ is: |
$2\sin x + 2x$ $\sin^2x+x^2$ $\sin(\sin x + x) + \sin x+x$ $\sin^2x+2\sin x+x$ |
$\sin(\sin x + x) + \sin x+x$ |
$f(x) = \sin x+x$ $f(f(x)) =\sin(\sin x + x) + \sin x+x$ (replacing $x$ with $\sin x + x$) |