+
9-8 Graphing Vertex Form

9-8 Graphing Vertex Form

Rating:
Rating
(0)
Author: Kate Sidlo
Description:

By the end of this tutorial students will be able to graph basic vertex form parabolas (with no reflections or dilations).  Students will start with the vertex and follow a pattern for plotting five points (students can also create a table to help them find the points).

(more)
See More

Try Our College Algebra Course. For FREE.

Sophia’s self-paced online courses are a great way to save time and money as you earn credits eligible for transfer to over 2,000 colleges and universities.*

Begin Free Trial
No credit card required

25 Sophia partners guarantee credit transfer.

221 Institutions have accepted or given pre-approval for credit transfer.

* The American Council on Education's College Credit Recommendation Service (ACE Credit®) has evaluated and recommended college credit for 20 of Sophia’s online courses. More than 2,000 colleges and universities consider ACE CREDIT recommendations in determining the applicability to their course and degree programs.

Tutorial

TO DO:

1) Write title at the top of the page

2) Draw Cornell line

3) Write all questions & answers

4) Write all examples

9-8 Graphing Vertex Form

VOCABULARY:

DISCRIMINANT: The part of the quadratic formula under the square root (b2 - 4ac). Tells the number of roots.

FACTORED FORM: Any quadratic equation in the form y = (x - a)(x - b)

FACTORING: To break up terms into smaller like terms (for this unit, to go from standard to factored form)

LINE OF SYMMETRY: The vertical line through the vertex, splits parabola into two mirror-image pieces

QUADRATIC EQUATION: A polynomial with a highest term of x2

QUADRATIC FORMULA: Formula solves for the roots of any standard form quadratic equation

PARABOLA: A graph of a quadratic equation

PERFECT SQUARE: A number that is square of another number (Ex: 9 is a perfect square, 9 = 3*3)

POLYNOMIAL: Any finite set of terms with positive exponents being added, subtracted, or multiplied

ROOTS/ZEROS: The point or points where a parabola intersects the x-axis.

STANDARD FORM: Any quadratic equation in the form: y = ax2 + bx + c

VERTEX: The point on the graph where the parabola changes direction from positive to negative or negative to positive

VERTEX FORM: An exponential equation in the form y = (x - h)2 + k