Manish writes the functions $g(x)=\sqrt[3]{-x}-72$ and $h(x)=-(x+72)^3$.
Which pair of expressions could Manish use to show that $g(x)$ and $h(x)$ are inverse functions?
A$\sqrt[3]{x^3}-72$ and $-(\sqrt[3]{-x}+72)^3$
B$\sqrt[3]{-x^3}-72$ and $-(\sqrt[3]{-x}+72)^3$
C$\sqrt[3]{(x+72)^3}-72$ and $-(\sqrt[3]{-x}-72+72)^3$
D$\sqrt[3]{-(x+72)^3}-72$ and $-(\sqrt[3]{-x}-72+72)^3$
Which pair of expressions could Manish use to show that $g(x)$ and $h(x)$ are inverse functions?
A$\sqrt[3]{x^3}-72$ and $-(\sqrt[3]{-x}+72)^3$
B$\sqrt[3]{-x^3}-72$ and $-(\sqrt[3]{-x}+72)^3$
C$\sqrt[3]{(x+72)^3}-72$ and $-(\sqrt[3]{-x}-72+72)^3$
D$\sqrt[3]{-(x+72)^3}-72$ and $-(\sqrt[3]{-x}-72+72)^3$