Simplifying a radical expression to rational exponents

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👉 Learn how to convert a radical to rational power. A radical is an expression having the root/radical symbol. The number outside the radical symbol (nth root) is called the index, the number/expression inside the radical symbol is called the radical.

To convert a radical to a rational power, the base of the radical becomes the base of the rational power, the exponent of the radical becomes the numerator of the exponent of the rational power, while the index (nth root) of the radical expression becomes the denominator of the rational expression.

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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What do I do if there are 2 radical expressions multiplying with the same base inside a square root and they both have exponents do I add divide or multiply the exponents??

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