Mathematics: Use the rational exponent property to write an equivalent expression for 6√n^5-2+1 (the top of the square root extends to 2)

Use the rational exponent property to write an equivalent

Ответ:

graymonky12

10.10.2020

For this case we have that by definition, a rational exponent is an exponent that can be expressed as $\frac {a} {b}$ , where a and b are integers and n is nonzero.

The exponent $\frac {1} {a}$ indicates the "a" root. $x ^ {\frac {1} {a}} = \sqrt [a] {x}$

We have the following expression:

$\sqrt [5] {n ^ 4} + 3-12 =$

Different signs are subtracted and the sign of the major is placed:

$\sqrt [5] {n ^ 4} -9 =$

Applying the property:

$n ^ {\frac {4} {5}} - 9$

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Ответ:

meijorjay94p2u2zy

09.06.2020

Mathematics

She can make 4 1/3 cups

Step-by-step explanation:

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Use the rational exponent property to write an equivalent expression for 6√n^5-2+1 (the top of the square root extends to 2)

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