2x + 10
on common monomial factor
ill make brainleast if u give the right answer
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2x + 10
on common monomial factor
ill make brainleast if u give the right answer
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Hi!
To factor this expression, think about what 2x and 10 have in common.
Both of them have a 2 in common, so this is what we're going to factor out.
The way we factor this out is we divide 2x and 10 by 2. We're left with
[tex]\sf{x+5}[/tex] as a result of our division problem.
Next, we need to consider this -- If we factor the 2 out, does it vanish into thin air? The answer to that is no. So, we put parentheses around [tex]\sf{x+5}[/tex], and put the 2 outside these parentheses:
[tex]\sf{2(x+5)}[/tex].
If you are unsure whether or not you've factored correctly, you can always re-distribute 2 (or whatever you've factored out) , and see whether or not you get the original expression.
Therefore, we conclude that the answer is:
[tex]\bigstar\underline{\boxed{\sf{2(x+5)}}}[/tex]
Hope it helps! :)
Answer:
2
Step-by-step explanation:
2x+10=2(x+5)
Hence, the highest monomial factor is 2