Can’t remember how far we got..
@hero
...Okay...
\[\frac{ \sqrt{60k^2} }{ \sqrt{2k^2} }\]
Do you you remember doing this?
I can’t find my work for it.
Are you sure that is correct as written? Double check or better yet just screenshot and post the problem as it is written in your text.
If correct, there are rules you can apply such as \(\dfrac{\sqrt{a}}{\sqrt{b}}=\sqrt{\dfrac{a}{b}}\)
\[\sqrt{\frac{ 60k^2 }{ 2k^2 }}\]
Yes correct. Do you see what cancels easily here?
\[60/2=30\]
The two k^2 over each other cancel out to one?
Yes correct, which leaves you with what?
Square root of 30?
Okay, so now you have \(\sqrt{30}\). Now what will you do to simplify further?
Okay so what does that factorization tell you?
That I cannot simplify further?
Yes correct. So we just leave it as \(\sqrt{30}\) as it is the most simplified form.
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