Fiendishly Ambiguous Algebra 2 Talking Points

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1	Fiendishly Ambiguous Algebra 2 Talking Points
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3	Please feel free to add as many crazy, fiendishly ambiguous Talking Points as you like here. On my prep, I will create and publicize other spreadsheets for other course levels!!! - @cheesemonkeysf 08/26/14 7:07 a.m.
4	Adding rational functions (e.g., (x+1)/(x+3) + x/(x-4)) is exactly like adding regular fractions.	I came here looking for more to use in my class! Empty list. @profjonh sad face.
5	When working with rational functions, it is always important to find a common denominator.
6	All rational functions have values excluded from the domain.
7	The best way to simplify (x+1)/(3(x+1)-2(x-3)) is to cancel common factors.
8	The rational function f(x)=(2x-1)/(8(x^2+4)) has three values excluded from the domain.
9	The best way to begin solving the equation 3/x + (x+1)/x = 4 is to multiply both sides by x.
10	Dividing rational functions is harder than adding rational functions.
11	When we simplify rational functions (e.g., (x^2-9)/((x+1)(x-3)), some of the values that were initially excluded from the domain no longer need to be excluded.
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