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How do you simplify radicals with different indices? - Answers
To simplify radicals with different indices, first express each radical in terms of a common index. For example, convert square roots and cube roots to fractional exponents (e.g., ( \sqrt{a} = a^{1/2} ) and ( \sqrt[3]{b} = b^{1/3} )). Then, find a common denominator for the exponents to combine the terms. Finally, simplify the expression as needed and convert back to radical form if desired.
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How do you simplify radicals with different indices? - Answers
To simplify radicals with different indices, first express each radical in terms of a common index. For example, convert square roots and cube roots to fractional exponents (e.g., ( \sqrt{a} = a^{1/2} ) and ( \sqrt[3]{b} = b^{1/3} )). Then, find a common denominator for the exponents to combine the terms. Finally, simplify the expression as needed and convert back to radical form if desired.
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How do you simplify radicals with different indices? - Answers
To simplify radicals with different indices, first express each radical in terms of a common index. For example, convert square roots and cube roots to fractional exponents (e.g., ( \sqrt{a} = a^{1/2} ) and ( \sqrt[3]{b} = b^{1/3} )). Then, find a common denominator for the exponents to combine the terms. Finally, simplify the expression as needed and convert back to radical form if desired.
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