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multiply and simplify by factoring (see comments for problem)
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\[\sqrt[3]{y ^{13}}\sqrt[3]{16y ^{14}}\]
13 can be divided by 3 how many times?
4........
\Actually, disregard what I said before. Just combine the radicals since they have the same index, 3, like so. \[\sqrt[3]{y^{13}}\sqrt[3]{16y^{4}} = \sqrt[3]{16y^{27}}\]
Now: \[\sqrt[3]{2 * 8 * y^{3} * y^{3} * y^{3} * y^{3} * y^{3} * y^{3} * y^{3} * y^{3} * y^{3}}\] can you solve it now?
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I dont think so ...........16^27?
The cubed root says that anything out side is that to the third power. For instance: \[\sqrt[3]{8} = \sqrt[3]{2 * 2 * 2} = 2\]
Therefore, the same is with letters: \[\sqrt[3]{2 * 8 * y^{3} * y^{3} * y^{3} * y^{3} * y^{3} * y^{3} * y^{3} * y^{3} * y^{3}} = 2y^{9}\sqrt[3]{2}\]
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