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limit as x approaches -6 when f(x)=(21-x)^5/3
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just substitute -6 in place of x
it's (21-(-6))^5/3=27^5/3
then apply the property: \[c^{\frac{ a }{ b }}=\sqrt[b]{c^a}\]
so it's \[\sqrt[3]{27^5}\]
Oh, that makes alot of sense. Thanks
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so \[\sqrt[3]{27^3*27^2}=\sqrt[3]{27^3}*\sqrt[3]{729}=27*9=243\]
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