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b^2/3 b^2/3 ______________ -b^1/3 I understand most of how to do this, but what I don't understand is what to do with the negative be and how to do it.
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in numerator because there is the same terms on exponent you need just add those exponents so hence there will be
\[b ^{4/3}\]
in denominator is cube roote from -b
\[\sqrt[3]{-b}\]
\[b ^{4/3}/(-b)^{1/3}\]
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when you divide the same terms with exponent you need just subtract the exponents so in this case 4/3 - 1/3 = 3/3 =1 so in this case will get b on exponent 1 duvided by (-1)
\[b ^{4/3}/(-(b)^{1/3})= b ^{(4/3 - 1/3)}/(-1)=b ^{3/3}/(-1)= b/(-1)=-b\]
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