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How do you shift the graph f(x)=(x^2) "A" units Left --------------- |
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How do you shift the graph f(x)=(x^2) "A" units Right ----- |
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How do you reflect the graph f(x)=(x^2) Over the x-axis ----- |
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How do you stretch the graph f(x)=(x^2) "A" units ----- |
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f(x)=A(x^2) Plot the point, not the vertex on "A" ------ |
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In this problem f(x)=a((x-h)^2)+k What is "h"? ------------- |
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The x-value of the vertex ----------- |
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In this problem f(x)=a((x-h)^2)+k What is "k"? ------------ |
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The y-value of the vertex ----------- |
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In this problem f(x)=a((x-h)^2)+k How do you solve for "a"? --------------- |
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1.)Plug in the values for "h" and "k" ------------------ 2.)Choose one point on the graph that is not the vertex. -------------------- 3.)Plug in the "x" value of that point in for "x". ---------------------- 4.)Replace f(x), with the y-value of that point. ------------------- 5.)Solve for "a" ------------------ |
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In this problem f(x)=a((x-h)^2)+k What do you do once you know the "h", "k", and "a" values when trying to complete the quadratic function form? ----------- |
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Plug them all in, leaving "x" as a variable ----------------------- |
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What is the standard form of this equation? y=ax^2+bx ---------- |
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((x+(b/2a))^2)-((b/2a)^2) ----------- |
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What is the axis of symmetry? ------------ |
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The x-value of the vertex ----- |
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How do you find the x-intercepts? ---------------- |
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They are the "x" values on the points where the graph crosses the "x" axis ------------------ |
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How do you find the y-intercepts? ---------------- |
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Make "x" equal 0 in the original equation of the form: y=(ax^2)+bx And solve for "y" ----------------- |
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How do you find the minimum value using the graph? ------------- |
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It is the y-value of the vertex ------------------- |
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How do you find the minimum value of a function in this form: f(x)=(ax^2)-bx+c ---------------- |
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What is the range of a function of this form? f(x)=(ax^2)-bx+c ---------------- |
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[((b/2a)^2),Infinity) ----------------- |
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