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How do you solve the following problem? (A)^0 ---- |
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How do you solve the following problem? ((A)^B)*((A)^C) ---- |
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How do you solve the following problem? ((AB)^C)*(-DB)*((EB)^F)^0) ------ |
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How do you solve the following problem? ((1)/((A)^-B) ---- |
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How do you find the greatest common factor? ------ |
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1.)Find the largest number that goes into all the factors available to the smallest degree. ----- |
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How do you factor the following problem? ((AB^2)-(C)) ---- |
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(((Square Root of A)*B)+(Square Root of C)*B) (((Square Root of A)*B)-(Square Root of C)*B) ----- |
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How do you factor a trinomial? ---- |
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1.)Factor out the greatest common factor ----- 2.) Complete Reverse FOIL on the factored trinomial. ------ 3.)Set the Reverse Foiled factored trinomial to be multiplied by the greatest common factor. ---- |
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How do you solve the following problem? (A^2)=-B-CA ---- |
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1.)Make one side equal zero: (A^2)+B+CA=0 ------- 2.)Put the terms in descending order (A^2)+B+CA=0 ----- 3.)Factors of "B",which multiplied together equal "CA ": Symbolize them as "D" and "E". ----- 4.)Write the Factored Expression: (A+D)(A+E)=0 ---- 5.)Your solution set is: {-D,-E} ----- |
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If the original function is: f(x)=x ------ How do you reflect it over the "x-axis" ----- |
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If the original function is: f(x)=x ------ How do you stretch it "A" Units ------ |
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f(x)=A(x) Place the point, not the vertex, on A. ----- |
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If the original function is: f(x)=x ------ How do you move it "A" Units to the Right ----- |
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If the original function is: f(x)=x ------ How do you move it "A" Units to the Left ----- |
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If the original function is: f(x)=x ------ How do you move it "A" Units Up ----- |
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If the original function is: f(x)=x ------ How do you move it "A" Units Down ----- |
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How do you rewrite the given function into standard form? y=(x^2)+Ax ---- |
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1.)Square half the x-coefficient (A/2)^2 ----- 2.)Add the Squared Half Coefficient y=((x^2)+Ax+((A/2)^2)) ------ 3.)Reverse FOIL That Statement and subtract the Squared Half Coefficient ------ |
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How do you find the axis of symmetry of a parabola? -------- |
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1.) "x" = "x value of the vertex" ----------------- |
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How do you find the x-intercepts of this problem? y=(x^2)+Ax ---- |
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How do you find the x-intercepts of this problem? y=(x^2)-Ax ---- |
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How do you find the y-intercepts of this problem? y=(x^2)+Ax ---- |
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In what direction would this parabola open? ((x^2)-A) Less than or Equal to Zero --- |
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1.)The parabola opens up ------ You view it as: ((x^2)+0x-A) ---------- The coefficient of "x^2" is "a" The coefficient of "x" is "b" -A is "c" ------- If a>0 then the parabola opens up If a<0 then the parabola opens down ------- |
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What is the vertex of this parabola? ((x^2)-A) Less than or Equal to Zero ------- |
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What are the x-intercepts of this parabola? ((x^2)-A) Less than or Equal to Zero ------- |
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The positive and negative square roots of A -------- |
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What are the y-intercepts of this parabola? ((x^2)-A) Less than or Equal to Zero ------- |
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The y-intercept is -A -------- |
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What is the solution to this problem in interval notation? ((x^2)-A) Less than or Equal to Zero --------- |
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[Negative Square Root of A, Positive Square Root of A] ---- |
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How do you find out if a function has a maximum or minimum value? f(x)=((x^2)-Ax+B) ----- |
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The coefficient of the first term is "a" ------ If "a"<0 then it has maximum value If "a">0 then it has a minimum value ------ |
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How do you calculate the "x" value of this parabola's vertex? f(x)=((x^2)-Ax+B) ------- The coefficient of "x^2" is "a" ------ |
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How do you calculate the "y" value of this parabola's vertex? f(x)=((x^2)-Ax+B) ------- The coefficient of "x^2" is "a" ------ |
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What is the minimum value of this function? f(x)=((x^2)-Ax+B) ---- |
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The y-value of the vertex ---- |
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What is the range of this function? f(x)=((x^2)-Ax+B) ---- |
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[Minimum Value, Infinity) ------ |
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