Loading [MathJax]/jax/output/HTML-CSS/jax.js
Skip to main content
Library homepage
 

Text Color

Text Size

 

Margin Size

 

Font Type

Enable Dyslexic Font
Mathematics LibreTexts

Search

  • Filter Results
  • Location
  • Classification
    • Article type
    • Stage
    • Author
    • Embed Hypothes.is?
    • Cover Page
    • License
    • Show Page TOC
    • Transcluded
    • PrintOptions
    • OER program or Publisher
    • Autonumber Section Headings
    • License Version
    • Print CSS
    • Screen CSS
  • Include attachments
Searching in
About 2 results
  • 1.5.4.3: Simplify Rational Exponents
    https://math.libretexts.org/Courses/Nova_Scotia_Community_College/MATH_1043/01%3A_Numerical_Literacy/1.05%3A_Expressions/1.5.04%3A_Unit_1_-_Chapter_6-_Roots_and_Radicals/1.5.4.03%3A_Simplify_Rational_Exponents
    Rational exponents are another way of writing expressions with radicals. When we use rational exponents, we can apply the properties of exponents to simplify expressions.
  • 1.4.3: Rational Exponents
    https://math.libretexts.org/Courses/City_University_of_New_York/College_Algebra_and_Trigonometry-_Expressions_Equations_and_Graphs/01%3A_Expressions/1.04%3A_Radical_Expressions/1.4.03%3A_Rational_Exponents
    Remember the Power Property tells us to multiply the exponents and so (a1n)m and (am)1n both equal amn. \(a^{\frac{m}{n}}=\l...Remember the Power Property tells us to multiply the exponents and so (a1n)m and (am)1n both equal amn. amn=(a1n)m=(n√a)m and amn=(am)1n=n√am Give and example of the rules (ab)n=anbn and anam=an+m with rational exponents.

Support Center

How can we help?