Distributive Property for MultiStep Equations
Key Questions

Whenever an addition or subtraction is present, you have to use the distributive property. When only multiplication or division is involved, you can proceed with division immediately

Answer:
It is one part of the "toolbox" of functions. Use it when possible to simplify an expression for solving.
Explanation:
All mathematical functions and properties are just tools for manipulating expressions in a logical manner to derive a useful result.
None are "required" to be used at any time  it is just the convenience of the user. There are often more than one way to solve a particular problem. The sequence may seem more understandable in one form to one person than another. There are recommended and common practices that have developed because of their consistent utility. That is why courses involve a lot of examples for students.
For example, the expression
#5(x + 6)# can apply the distributive property to derive#5x + 30# . WHICH form makes it easier for you to obtain the final solution is up to you, not a math rule.In general, you may use the distributive function whenever there are elements of an expression that are distributed. Some good examples are here:
https://www.thoughtco.com/thedistributiveproperty2311940 
Answer:
Use the distributive property to remove parenthesis
Explanation:
The order of operations is PEMDAS or
If you get hurt in PE Call an MD ASapThe first steps in solving multi step equations is to remove parenthesis ( P) and exponents (E). The distributive property is the method for removing parenthesis
Questions
Linear Equations

OneStep Equations and Inverse Operations

Applications of OneStep Equations

TwoStep Equations and Properties of Equality

MultiStep Equations with Like Terms

Distributive Property for MultiStep Equations

Equations with Variables on Both Sides

Equations with Ratios and Proportions

Scale and Indirect Measurement Applications

Conversion of Decimals, Fractions, and Percent

Percent Equations

Percent of Change

Formulas for Problem Solving