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An example of how we distribute an exponent outside of parentheses to all factors within.
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A short demo of this rule
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A somewhat fancierversion of seveal solving equation versions that should help solidify the process in your mind.
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Squaring both sides of this equation means squaring a binomial. This is demonstrated by this video.
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This demonstrates creating a multiplication in the numerator of a rational expression that will allow the expression to be reduced by dividing like factors to simply one
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Demonstrations that emphasize the fact that a fraction bar acts like parentheses in that the each part of the fraction must be factored so that there is a product of factors on both top and bottomof…
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A qucikc look at a simple fourth root of a combined pair of them, numbers only.
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This is an example of how to remove as many factors as possible from under a square root to become a "whole" expression
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Here we solve a rational equation by multiplying each of the terms in the equation by the LCD of all of the fractions. This allows us to divide to one all of the factors in the denominators and the…
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Shows how to find a common denominator to use as a multiplier for each term in a rational equation (an equation with fractions) to then eliminate the denotminators and the result will be a more…
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This demonstrates how to convert negative exponents in a complex fraction to the reciprocal positive exponents and then use the LCD of all fractions to simplify.
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Demonstrates how to reduce a complex fraction when the technique of factoring a greatest common factor (GCF) is needed.
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Simplification of two fractions withing a larger fraction. Both fractions have only multiplied factors in both numerator and denominator.
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Factoring quadratics to find the LCD of two fractions in algebra
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This shows how to find the least common denominator of two fractions, nothing more.
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A second look at factoring the top and bottom of a fraction in algebra that then reduces that fraction.
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