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Unit 1 Home-Rationals
Unit 1 Page 1
Unit 1 Test
Unit 2 Home-Powers
Unit 2 Page 1
Unit 2 Test
Unit 3 Home-Quads
Unit 3 Page 1
Unit 3 Test
Unit 4 Home - Fns
Unit 4 Page 1
Unit 4 Test
Unit 5 Home-2nd Deg
Unit 5 Page 1
Unit 5 Test
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Graphing Quadratics
If one term of an equation is squared, it forms a parabola.
If the x is the squared term and the coefficient (number) before the x is positive, the graph opens up. y = (x - h)²+k
If the x is the squared term and the coefficient (number) before the x is negative, the graph opens down. y =
-
(
x - h)²+k
The vertex of the parabola is (h,k) y = (x - h)² + k
Check out the notes at
graphing_quadratics.ppt
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Practice Quadratic Transformations
Try solving
Practice Graphing Quadratics
- Before graphing, determine which way they open and what the vertex will be. Use the graphing calculator at
Graphing Calculator
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Graphing Quadratics
If one term of an equation is squared, it forms a parabola.
- If the x is the squared term and the coefficient (number) before the x is positive, the graph opens up. y = (x - h)²+k
- If the x is the squared term and the coefficient (number) before the x is negative, the graph opens down. y = - (x - h)²+k
The vertex of the parabola is (h,k) y = (x - h)² + kCheck out the notes at
Practice Quadratic Transformations
Try solving Practice Graphing Quadratics - Before graphing, determine which way they open and what the vertex will be. Use the graphing calculator at Graphing Calculator