The inverse of an operation is an operation that will bring it back to its initial value/form. such as the inverse of addition is subtract, sutraction can reverse addition operaation.
So,
1. Cubing; the inverse of cubing is to take the cube root.
![\begin{gathered} cube\text{ of x is;} \\ x^3 \\ \text{then taking the cube root, we have ;} \\ \sqrt[3]{x^3}=x^{} \\ so,\text{ it has reversed the operation.} \end{gathered}](https://img.qammunity.org/2023/formulas/mathematics/college/6ntydgq1pdjy5smpgwifclgcwp1mk2llb5.png)
2. Multiplication; the inverse is division

3. squaring; the inverse is taking the square root.

4. addition; the inverse of addition is subtraction.

the inverse of each are below:
1. cubing -Taking the cube root
2. multiplication - Division
3. squaring - Taking the square root
4. addition - Subtraction