1 / 51

Solving Quadratics: Vertex and Standard Form, Complex Numbers, Functions

Explore quadratic functions, find zeros using formulas and factoring, understand vertex form by completing the square, determine graph direction, width, and shift from y=x^2, and convert vertex form to standard form.

timothywhite
Download Presentation

Solving Quadratics: Vertex and Standard Form, Complex Numbers, Functions

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript

  1. 8.0 Solving Quadratics 9.0 Vertex Form of Quadratic 10.0Standard Form of Quadratics 5.0/6.0 Complex Numbers 24.0 Functions 100 pt 100 pt 100 pt 100 pt 100 pt 200 pt 200 pt 200 pt 200 pt 200 pt 300 pt 300 pt 300 pt 300 pt 300 pt 400 pt 400 pt 400 pt 400 pt 400 pt 500 pt 500 pt 500 pt 500 pt 500 pt

  2. FIND

  3. FIND

  4. FIND

  5. FIND

  6. FIND

  7. Find the Zeros of the function using the Quadratic Formula

  8. Find the Zeros of the function using the Quadratic Formula

  9. Find the Zeros of the function by Factoring and applying Zero Product Property

  10. Find the Zeros of the function by Factoring and applying Zero Product Property

  11. Find the Vertex of the Function by COMPLETING THE SQUARE

  12. Daily DOUBLE!!!

  13. Does the graph of this quadratic go up or down? Is it wide or skinny? EXPLAIN how you know this.

  14. Down and Wide because a=negative and a=fraction

  15. What is the Vertex of the Function Below?

  16. Describe the shift from y=x2 to the quadratic below?

  17. 6 Left and 7 Up

  18. Describe the shift from y=x2 to the quadratic below?

  19. 3 Right and 12 Up

  20. Describe the shift from y=-x2 to the quadratic below?

  21. 3 Left and 9 Down Quadratic would be WIDE and go Up instead of Down

  22. Find the Vertex of the Quadratic Below

  23. What is the Axis of Symmetry to the Graph of the Quadratic Below?

  24. Change the Vertex Form Below into Standard Form?

  25. What Quadrant is the Vertex of this Quadratic in?

  26. (1, -5) Quadrant II

  27. What is the Maximum of

  28. Maximum is 5

  29. Simplify the Radical

More Related