Answer: Choise A and Choise B.
Step-by-step explanation:
Given the following expression:
[tex]3x+3(x+y)[/tex]
You can simplify it in order to find equivalent expressions.
Appying the Distributive Property, you get:
[tex]3x+(3)(x)+(y)(3)=3x+3x+3y[/tex]
So:
1. If you add the like terms, you get this equivalent expression:
[tex]3x+3x+3y=6x+3y[/tex]
2. But if you factor out 3, you get the following equivalent expression:
[tex]3x+3x+3y=3(x+x+y)[/tex]
Therefore, the expression shown in Choice A and Choise B are equivalents to the expression [tex]3x+3(x+y)[/tex]