Am I right?
\[5^3\sqrt{96}\] I believe the answer is \[2^3\sqrt{12}\]
\[5^3\sqrt{96} = 5^3\sqrt{(16)(6)} = 5^3\sqrt{16}\sqrt{6}\] You should be able to finish simplifying from there.
\[20^3\sqrt{6}\]
That's not how you multiply the a cube times an integer. To properly multiply, expand the cube, then multiply \[5^3 = 125\] \[125 \times 4 = ?\]
500...?
Yes
Hero helping theHero :)
If you want, you can re-write it as \[5\times 10^2\]
But--- It is asking for one f these: \[20^3\sqrt{6}\] \[10^3\sqrt{12}\] \[7^3\sqrt{12}\] or \[2^3\sqrt{12}\]
I see. Well, we reduced it to an appropriate form. In this case, we may have to find an equivalent form.
is the equivalent the first one?
We already reduced it to sqrt(6) but we got 500 for the outside part. So that means you should rule out the first one.
Okay, I just checked....NONE of the answer choices are correct. So what you'll need to do is double check to make sure your question matches the answer choices.
Like make sure you didn't post answer choices for a different problem.
Those are all the right answers that go with the questions---
It might be that the answer choices you provided are not the correct ones for this question... might want to double check that.
@some_someone , I already mentioned that.
Yes I know that.
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