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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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This describes the way to represent a series of consecutuve integers, then consecutive odd or even integers so that you can w rite an expression that combines them.
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An examplel of how to rearrange a formula to better suit its particular purpose. Often we need to do this because it is easier to rearrange it once instead of having to solve for a variable each…
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Describes how to rearrange a simple formula with several variables so that a different and particular one is isolated.
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A simpler version of an equation that needs distribution across a set of parenthese as the first step to solving for the variable
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A quick demo about plugging in given values for variables and calculating a number result.
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This shows how to enter a value into a function to get a result for something like depreciation of value over time for a purchased item.
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This demonstrates how to solve an equation where two radicals are equal and there are no other terms on either side of th equation
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Two quick demonstratoins of a rational expression containing radicals being ratioinalized by multiplication of a form of one to transform a radical in the denominantor to a whole number.
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This discusses what rationals and irratioinals are, then goes on to demonstrate how to eliminate any radical number in the denominator.
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A demonstration of squaring a binomial with radical terms and then a second example showing how conjugate binomials can be multiplied.
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A quick example of reducing a fraction by dividing matching factors on the top and bottom.
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Another in a series aobut solvingi equations with multiple variables, this time taking two steps to do it/
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Three examples of this topic
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Three quick examples that show the order in which we simplify different opertions in arithmetic.
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A description of the process for dividing frations.
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