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simplify
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\[4\sqrt{3}(\sqrt{5}-4\sqrt{6})\]
Use the distributive property. Multiply the coefficients and multiply the radicands. Then simplify any radicands that contain perfect square factors.
how do you do that
What is: \[4\sqrt{3}\times \sqrt{5}\]
\[4\sqrt{15}\]
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Yes.
What is: \[4\sqrt{3}\times4\sqrt{6}\]
\[16\sqrt{24}\]
3 times 6 is not 24
\[16\sqrt{18}\]
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So now you have: \[4\sqrt{15}-16\sqrt{18}\]
\[\sqrt{18}=\sqrt{9(2)}\]
So finish by simplifying.
You will get: \[4\sqrt{15}-48\sqrt{2}\]
is that the answer?
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