Solution:
Let’s assume $f(x)=|x|$ and $g(x)=\sin x$, therefore
$($ gof $) x=g\{f(x)\}=g(|x|)=\sin |x|$
So now, $f$ and $g$ are continuous, as a result their composite, (gof) is also continuous.
As a result, $\sin |x|$ is continuous.
Solution:
Let’s assume $f(x)=|x|$ and $g(x)=\sin x$, therefore
$($ gof $) x=g\{f(x)\}=g(|x|)=\sin |x|$
So now, $f$ and $g$ are continuous, as a result their composite, (gof) is also continuous.
As a result, $\sin |x|$ is continuous.