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1 year ago

Which best proves why the expressions 4 (x+3)+2x and 6 (x+2) must be equivalent expressions

2 answers:

6 0

When you solve for the first expression, 4(x+3)+2x it is equal to 6x+12 which is the same as 6(x+2). The work for it is below.

4(x+3)+2x
4x+12+2x (Add like terms)
6x+12

and

6(x+2)
6x+12

So there for both expressions are equivalent to each other.

podryga [215]1 year ago

5 0

Answer:

Step-by-step explanation:

The given expressions are:

$4(x+3)+2x$ and $6(x+2)$

Taking the first expression, we have

= $4(x+3)+2x$

= $4x+12+2x$

= $6x+12$

Now, taking the second expression in order to solve it, we have

= $6(x+2)$

= $6x+12$

which shows that both the expressions are equivalent in nature, thus on solving the given expressions, they comes out to be equivalent.

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