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Warm Up Factor the following quadratic expressions. 4x2 + 32x
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HW Check 5. Line of symmetry: k = 5.5; vertex (5.5, ) k = 3, 8 6. Line of symmetry: x = -4.5; vertex (-4.5, -2.25) n = -3, Line of symmetry: x = -2.5; vertex (-2.5, ) v = 1, Line of symmetry: x = -2; vertex (-2, 0) k = -2 9. Line of symmetry: x = 3.5; vertex (3.5, -0.25) v = 3, 4 10. Line of symmetry: x = -3 vertex (-3, -25) n = 2, -8 11. Line of symmetry: x = -1.5 vertex: (-1.5, -0.25) r = -1, -2 12. Line of symmetry: x = -0.5 vertex: (-0.5, -2.25) b = -2, 1
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HW Check 13. Line of symmetry: x = 3.25 vertex (3.25, ) n = -0.5, Line of symmetry: x = 1.33 vertex (1.33, ) x = -1.33, Line of symmetry: x = vertex (3.5625, ) n = 0.125, Line of symmetry: x = vertex (-3.28, ) n = -0.57, -6 17. Line of symmetry: x = -2.86 vertex (-2.86, ) a = , -5 18. Line of symmetry: x = 0.986 vertex (0.986, -6.01) x = 0.571, 1.4
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Solving Quadratic Equations by Factoring
Unit 7 Day 2 Solving Quadratic Equations by Factoring
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Teach me how to Factor… GCF (Greatest Common Factor)
Ex: 3x2 - 18x Difference of Squares Ex: x2 - 81 Trinomals where a = 1 Ex: x2 + 4x - 12 Trinomials where a does not equal 1 Ex: 3x2 + 14x - 5
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Steps to Solve by Factoring:
Step 1: Set the equation equal to zero (arrange in standard form) Step 2: Factor Completely! Step 3: ZPP! Step 4: Solve each equation.
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Example 1: Solving by Factoring
Step 1) Write in standard form. Step 2) Factor. Step 3) Use the Zero-Product Property. Step 4) Solve for x. X = 2.5, 3
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Example 2: Solving by Factoring
Step 1) Write in standard form. Step 2) Factor. Step 3) Use the Zero-Product Property. Step 4) Solve for x. X = 2, -9
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Example 3: Solving by Factoring
3. X = 1, -3; x = -1, 6
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Example 5: Solve by Factoring
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