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square root of 12 open parentheses square root of 3 end root plus 2 close parentheses plus square root of 2 open parentheses square root of 8 end root minus square root of 6
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\[\sqrt{12}(\sqrt{3}+2)+\sqrt{2}(\sqrt{8}-\sqrt{6})\]
Simplify sqrt12 and sqrt8 first.
\[2\sqrt{3}(\sqrt{3}+2)+\sqrt{2}(2\sqrt{2}-\sqrt{6})\]
Is that what you got?
Now use the distributive property.
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is it 8 - 2 squart root of 3?
\[2\sqrt{3}(\sqrt{3}+2)=6+4\sqrt{3}\] \[\sqrt{2}(2\sqrt{2}-\sqrt{6})=4-\sqrt{12}=4-2\sqrt{3}\] \[6+4\sqrt{3}+4-2\sqrt{3}=10+2\sqrt{3}\]
Im confused what the next step should be
There is no next step. 10+2sqrt3 is the final answer.
oh i read it wrong sorry
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