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Yea, I keep trying to solve this in a similar way as 14 but it doesn't work. Grrr. | Yea, I keep trying to solve this in a similar way as 14 but it doesn't work. Grrr. | ||
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| + | Remember that <math>\sqrt[3]{4}=(\sqrt[3]{2})^2</math> so <math>\sqrt[3]{4}</math> is the only important one | ||
Revision as of 14:53, 3 December 2008
Following the same procedures as with a square root does not get me anywhere. Does anyone have any suggetions? on how to find the minimal polynomial for a cube root?! --Robertsr 23:49, 2 December 2008 (UTC)
Yea, I keep trying to solve this in a similar way as 14 but it doesn't work. Grrr.
Remember that $ \sqrt[3]{4}=(\sqrt[3]{2})^2 $ so $ \sqrt[3]{4} $ is the only important one
