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In this example, the multiplication of two fourth-roots of numbers is shown and the reduction of the result
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Just a quick couple of examples, one explaining the relationship between squaring and square rooting and one that just shows how to multiply two radical expressions that need no reduction.
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Discusses the square root property, then encourages the viewer to write a list of perfect squares in the marginfor reference. Lasly, three examples are presented and solved.
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Two examples are shown here, one relatively easy, then one with some fractions involved.
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Demonstrates how to solve for a variable under the radical that needs to isolated first after entering the given value for the other variable in a formula.
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This shows how to multiply by a form of one created by using the irrational denominaor to multiply by the top and the bottom of the fraction creating a whole number denominaor.
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Shows that the division of sqaure roots is equivalent to the square root of a fraction, and then simplifies the fraction to complete the task.
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This includesradicals that contain variable factors, but continues the simplification of various terms in a sum or difference so that possible like terms can be added orsubtracted.
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This shows how to simplify the parts of an addition of radicals and then add or subtract the like terms.
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This shows how to simplify square roots in an additon problem so that hopefully you get like terms and con simplify further.
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Shows how to separate out the persct square so they can become whole numbers or expression leaving the remaining factors under the square root.
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Demonstrats how to free all perfect squar in a radical expression so they are whole.
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Thisi shows how to break down a square root by dividing out perfect squares that can become whole numbers.
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Shows how square rooting is the opposite of squariing
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Two examples here of solving radical equations. Both have one radical that each need isotation before squaring both sides.. Emphasis is p laced on checking your answer because the one arrived at…
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Squaring both sides of this equation means squaring a binomial. This is demonstrated by this video.
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