Given the functions:
\[
f(x)=x^{3}-5 x \quad g(x)=\sqrt{3 x} \quad h(x)=3 x-4
\]
Evaluate the function $(f \circ f)(x)$ for $x=2$. Write your answer in exact simplified form. Select "Undefined" if applicable.
$(f \circ f)(2)$ is
Undefined
Answer
Final Answer: The value of \(f \circ f(2)\) is \(\boxed{2}\).
Step 1 ：Given the function \(f(x)=x^{3}-5x\), we need to evaluate the function \(f \circ f(x)\) at \(x=2\). This means we need to evaluate the function \(f(x)\) at the point \(f(2)\). In other words, we need to find the value of \(f(f(2))\).
Step 2 ：First, we find the value of \(f(2)\). Substituting \(x=2\) into the function \(f(x)\), we get \(f(2)=2^{3}-5(2)=-2\).
Step 3 ：Next, we substitute this value into the function \(f(x)\) to find \(f(f(2))\). So, \(f(f(2))=f(-2)=(-2)^{3}-5(-2)=2\).
Step 4 ：Final Answer: The value of \(f \circ f(2)\) is \(\boxed{2}\).
