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Sagot :
Hi there!
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I believe your answer is:
The expressions given are not equivalent.
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Here’s why:
- We can check if the expressions are equivalent by simplifying one of them.
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[tex]\boxed{3(a+2B)}\\\\---------\\\rightarrow3*a = 3a\\\\\rightarrow3 * 2B = 6B\\\\\text{Therefore:}\\\\3(a+2B)=\boxed{3a+6B}\\\\\text{and}\\\\\boxed{3(a+2B)\neq 3a+3B}[/tex]
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- You can also say that they are not equivalent because it was not completely distributed.
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Hope this helps you. I apologize if it’s incorrect.
Answer:
False
[tex]3(a + b) ≠ 3a+6b[/tex]
Step-by-step explanation:
[tex]3a + 3b \\ 3(a) + 3(b) \\ 3(a + b)[/tex]
[tex]3(a + 2b) \\ 3a+3(2b) \\ 3a+6b[/tex]
Hope it is helpful....
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