given the functions f(x)=sin x and g(x)=√(2 + x), what is the value of g(f(π))? select one:
given the functions f(x)=sin x and g(x)=√(2 + x), what is the value of g(f(π))? select one:
Answer
Explanation:
Step1: Find the value of $f(\pi)$
We know that $f(x)=\sin x$. Substitute $x = \pi$ into $f(x)$. Since $\sin(\pi)=0$, we have $f(\pi)=0$.
Step2: Find the value of $g(f(\pi))$
We know that $g(x)=\sqrt{2 + x}$. Now substitute $x = f(\pi)=0$ into $g(x)$. Then $g(f(\pi))=g(0)=\sqrt{2+0}=\sqrt{2}$.
Answer:
$\sqrt{2}$