Consider the function $g$, which is a one-to-one function with values $g(9)=-4$ and $g(-2)=-1$. Which of the following must be true? Select all correct answers. Select all that apply: $g^{-1}(-1)=9$ $g^{-1}(-2)=1$ $g^{-1}(9)=4$ $g^{-1}(-1)=-2$ $g^{-1}(-4)=9$ $g^{-1}(-4)=-1$ Next.

Step 1 ：Consider the function $g$, which is a one-to-one function with values $g(9)=-4$ and $g(-2)=-1$.

Step 2 ：The inverse function $g^{-1}$ will reverse these mappings, so $g^{-1}(-4) = 9$ and $g^{-1}(-1) = -2$.

Step 3 ：Therefore, the correct answers are $g^{-1}(-4) = 9$ and $g^{-1}(-1) = -2$.

Step 4 ：Final Answer: \(\boxed{g^{-1}(-4) = 9, g^{-1}(-1) = -2}\)