Learn how to rationalize the denominator with a rational exponent

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👉 Learn how to rationalize the denominator. Rationalization is the simplification of a rational expression by multiplying the denominator and the numerator of the expression by the conjugate of the denominator. The conjugate of an expression of two terms is obtained by changing the sign between the two terms, i.e plus changes to minus and vice-versa.

To rationalize a rational expression, we simply multiply the numerator and the denominator of the rational expression by the conjugate of the denominator of the rational expression and then simplify.

Organized Videos:
✅Fractional Exponents and Radicals
✅Numbers Raised to Fractional Exponents
✅Convert Radicals to Fractional Exponents
✅Convert Fractional Exponents to Radicals
✅Converting Racials and Exponents | Learn About
✅Rationalize the Denominator with Fractional Exponent
✅Simplify Fractional Exponents using Power to Quotient
✅Raise an Exponent to a fraction
✅Simplify Fractional Exponents using Power to Product
✅Multiply Fractional Exponents
✅Divide Rational Exponents
✅Solve Equations with Fractional Exponents

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