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Simplify the expression sqrt(8x^3)+x sqrt (2)+4 sqrt(3x)
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Remember sqrt(a*b)=sqrt(a)*sqrt(b)
\[\sqrt{8x^3}+x \sqrt{2}+4\sqrt{3x}\]
Is that the problem?
@Mertsj its an x on the outside of the 8x^3 as well
@Xavier that applies to this as well
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\[x \sqrt{8x^3}+x \sqrt{2}+4\sqrt{3x}=x \sqrt{4(2)x^2x}+x \sqrt{2}+4\sqrt{3x}\]
\[x(2)x \sqrt{2x}+x \sqrt{2}+4\sqrt{3x}=2x^2\sqrt{2x}+x \sqrt{2}+4\sqrt{3x}\]
o i see what you did ok
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