Answer+Step-by-step explanation:

Answer:
identify-multiplication
Step-by-step explanation:
anything you multiply by 1 is most likely going to be in the identify property
Answer: 
This is the same as saying 
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Work Shown:

where 
As the steps show above, the idea is to factor the radicand into smaller pieces where one of those pieces is the largest perfect square possible. In this case, 36 is the largest factor of 180 that's a perfect square. Then I used the rule
to break up the root.
The parenthesis used at the very end is to help separate the
from the
term. The "i" is not under the square root.
Answer:
H
Step-by-step explanation:
Answer:
use the trash can icon
Step-by-step explanation:I’m pretty sure it’s somewhere you can also get it baNed.