Rewrite the following expressions without using radicals or negative exponents. Simplify when possible. root(5)(x^20y^-4)

Question

Rewrite the following expressions without using radicals or negative exponents. Simplify when possible. root(5)(x^20y^-4)

Question

Answers (1)

Relevant Questions

asked 2021-03-04

Simplify each of the following expressions. Be sure that your answer has no negative or fractional exponents. \(a*(1/81)^(-1/4)b*x^(-2)y^(-4)c*(2x)^(-2)(16x^2y)^(1/2)\)

See answers (1)

asked 2020-12-25

Simplify the following. Write answers without negative exponnents. \(\displaystyle{\left({4}{x}^{{2}}{y}^{{-{{3}}}}\right)}^{{-{{2}}}}\)

See answers (1)

asked 2021-01-22

Write each radical expression using exponents and each exponential expression using radicals. Radical expression Exponential expression \(\sqrt[3]{y^{4}}\)

See answers (1)

asked 2021-05-02

Rewrite the following without the absolute value symbols.
|x-11|<6
x<5
x>17 or x<5
x<17 or x> 5
x>17
x>17 and x<5

See answers (1)

asked 2020-11-22

Radical and Exponents Simplify the expression \(\frac{8r^(1/2)s^-3}{2r^-2 x^4}\)

See answers (1)

asked 2021-03-09

Simplify: \(\displaystyle{\left({7}^{{5}}\right)}{\left({4}^{{5}}\right)}\). Write your answer using an exponent.
Explain in words how to simplify: \(\displaystyle{\left({153}^{{2}}\right)}^{{7}}.\)
Is the statement \(\displaystyle{\left({10}^{{5}}\right)}{\left({4}^{{5}}\right)}={14}^{{5}}\) true?

See answers (1)

asked 2021-01-31

Radical and Exponents Simplify the expression \(\frac{(ab^2 c^-3}{2a^3 b^-4)}^{-2}\)

See answers (1)

asked 2020-12-30

Simplifying Expressions Involving Radicals Simplify the expression and express the answer using rational exponents. Assume that all letters denote positive numbers.
\(\displaystyle{\frac{{\sqrt{{{4}}}{\left\lbrace{x}^{{{7}}}\right\rbrace}}}{{\sqrt{{{4}}}{\left\lbrace{x}^{{{3}}}\right\rbrace}}}}\)

See answers (1)

asked 2021-03-05

Simplifying Expressions Involving Radicals Simplify the expression and express the answer using rational exponents. Assume that all letters denote positive numbers.
\(\displaystyle{\frac{{\sqrt{{{3}}}{\left\lbrace{8}{x}^{{{2}}}\right\rbrace}}}{{\sqrt{{{x}}}}}}\)

See answers (1)

asked 2021-01-16

Simplifying Expressions Involving Radicals Simplify the expression and express the answer using rational exponents. Assume that all letters denote positive numbers. NKS \(\displaystyle\sqrt{{{x}^{{{5}}}}}{x}{5}\)

See answers (1)

Answer 1

The given radical can be rewritten as,
\(\displaystyle{\sqrt[{{5}}]{{{x}^{{20}}{y}^{{-{{4}}}}}}}={\left({x}^{{20}}{y}^{{-{{4}}}}\right)}^{{\frac{{1}}{{5}}}}{\left\langle.{\sqrt[{{n}}]{{{a}}}}={\left({a}\right)}^{{\frac{{1}}{{n}}}}\right.}\)
The radical can be further simplified as,
\(\displaystyle{\sqrt[{{5}}]{{{x}^{{20}}{y}^{{-{{4}}}}}}}={\left({x}^{{20}}{y}^{{-{{4}}}}\right)}^{{\frac{{1}}{{5}}}}={\left({x}^{{20}}\right)}^{{\frac{{1}}{{5}}}}\cdot{\left({y}^{{-{{4}}}}\right)}^{{\frac{{1}}{{5}}}}={x}^{{4}}{y}^{{-\frac{{4}}{{5}}}}={\left({x}{y}^{{-\frac{{1}}{{5}}}}\right)}^{{4}}\)

Didn’t find what you are looking for?

Rewrite the following expressions without using radicals or negative exponents. Simplify when possible. root(5)(x^20y^-4)

Rewrite the following expressions without using radicals or negative exponents. Simplify when possible. root(5)(x^20y^-4)

Answers (1)

Relevant Questions