I know sqrt 3 4 reduces to sqrt 3 2 cdot sqrt 3 2 but that doesn t seem to get me too far. To get the conjugate just reverse the sign in the expression.

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### What is missing to make a perfect cube.

**How to get a cube root out of the denominator**. Raising a cube root to the 3rd power cancels the root and you re done. Think some more you can get it. If the denominator is root 3 20 the similar path to rationalizing would be.

If you re working with a fraction that has a binomial denominator or two terms in the denominator multiply the numerator and denominator by the conjugate of the denominator. To get rid of a cube root in the denominator of a fraction you must cube it. Root 3 20 root 3 2 2 5 so we would multiply by.

To learn how to rationalize a denominator with a cube root scroll down. Then simplify your answer as needed. Multiply numerator and denominator by root 3 2 5 2.

So to simplify it you have to multiply the numerator and the denominator by the same number. For example with a cube root multiply by a number that will give a cubic number such as 8 27 or 64. Instead to rationalize the denominator we multiply by a number that will yield a new term that can come out of the root.

When a denominator has a higher root multiplying by the radicand will not remove the root. You must rationalize the denominator of a fraction. I m not sure how to simplify this because it seems difficult to remove the radical from the denominator.

If the denominator is a cube root to the first power for example you multiply both the numerator and the denominator by the cube root to the 2nd power to get the cube root to the 3rd power in the denominator. Rationalizing when the denominator is a binomial with at least one radical. So you just have to figure out what number will get rid of the cube root in the denominator and.

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