It is possible to use the distributive property to simplify the expression
(3a−2)(2x+4)
To solve the problem, we will use the distributive property. Our goal is to expand and simplify the given expression by distributing each term separately:
- Step 1: Multiply the first term of the first binomial, 3a, by each term in the second binomial (2x+4):
3a⋅2x=6ax
3a⋅4=12a
- Step 2: Multiply the second term of the first binomial, −2, by each term in the second binomial (2x+4):
−2⋅2x=−4x
−2⋅4=−8
- Step 3: Combine all the products to write the expanded expression:
6ax+12a−4x−8
Therefore, the simplified expression using the distributive property is 6ax+12a−4x−8.
Thus, the correct answer is Yes, 6ax+12a−4x−8.
Yes, 6ax+12a−4x−8