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Rationalize the denominator. Assume the variable is positive. PLEASE HELP!
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\[7/\sqrt[3]{98y}\]
\[\frac{7}{\sqrt[3]{98y}} = \frac{7}{98y ^{2/3}}\] Is this what you mean be rationalised? No square root symbol in the denominator? Remember that you can now bring it to the numerator by the rule: A^(-n) = 1/a^n
Oh, my bad. This should be 7/98y^(1/3) rather than (2/3). My mistake.
...?
\[\sqrt{x}= \sqrt[2]{x}=x ^{1/2}\] When you have: \[\sqrt[3]{98y}=98y ^{1/3}\] Does this make sense?
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it's not correct. :/
What is the answer? Is the answer: \[7\times98y ^{-\frac{1}{3}}\]
7/(98y)^(1/3) = 7*(98)^(2/3)/98y = (98)^(2/3)/14y
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