Simplifying the quotient of the cube root of two expressions by rationalizing the denomi

👉 Learn how to find the cube root of rational expressions. To find the cube root of a rational expression, we first express the rational expression as the cube root of the numerator divided by the cube root of the denominator. Next we rationalize the rational expression by multiplying both the numerator and the denominator by the cube root of the smallest possible factor which cancels out the radical from the denominator. Where the rational expression can divide, we divide the numerator by the denominator and then find the cube root of the resulting quotient.

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Organized Videos:
✅How to Divide Radical Expressions
How to Divide Radical Expressions
✅Divide by the 4th root with variables
Divide by the 4th root with variables
✅Divide by the cube root with variables
Divide by the cube root with variables
✅Rationalize the denominator with the cube root
Rationalize the denominator with the ...
✅Rationalize the denominator with radical binomials
Rationalize the denominator with radi...
✅Divide the 5th root of a number
Divide the 5th root of a number
✅Divide by the cube root of a number
Divide by the cube root of a number
✅Simplify the square root of a fraction
Simplify the square root of a fraction
✅Simplify the square root of a fraction with variables
Simplify the square root of a fractio...
✅Simplify the square root with multiple fractions
Simplify the square root with multipl...
✅Divide by the square root of a number
Divide by the square root of a number

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