Skip to main content

My Courses

Chemistry

Biology

Math

Physics

Business

Social Sciences

Programming

Product & Marketing

My Course
Learn
Exam Prep
Explore
Bookmarks

Table of contents

Skip to main content

0. Review of Algebra4h 16m
1. Equations & Inequalities3h 18m
2. Graphs of Equations1h 31m
3. Functions2h 17m
4. Polynomial Functions1h 44m
5. Rational Functions1h 23m
6. Exponential & Logarithmic Functions2h 28m
7. Systems of Equations & Matrices4h 6m
8. Conic Sections2h 23m
9. Sequences, Series, & Induction1h 19m
10. Combinatorics & Probability1h 45m

4. Polynomial Functions

Quadratic Functions

College Algebra4. Polynomial FunctionsQuadratic Functions

Multiple Choice

Multiple Choice

Graph the given quadratic function. Identify the vertex, axis of symmetry, intercepts, domain, range, and intervals for which the function is increasing or decreasing. $f\left(x\right)=3x^2+12x$

A

A graphing coordinate with a curve

B

A graphing coordinate with a curve

C

A graphing coordinate with a curve

D

A graphing coordinate with a curve

537

views

1

rank

Related Videos

Related Practice

Properties of Parabolas

Properties of Parabolas

Converting Standard Form to Vertex Form

Converting Standard Form to Vertex Form

Graph of y = x^2 and Its Attributes

Graph of y = x^2 and Its Attributes

Vertex Form of a Quadratic Function

Vertex Form of a Quadratic Function

Transformation of y = x^2 and Its Attributes

Transformation of y = x^2 and Its Attributes

Graphing a Quadratic Function from Standard Form

Graphing a Quadratic Function from Standard Form

Find the Vertex of a Parabola by Using a Formula

Find the Vertex of a Parabola by Using a Formula

Formula to Find the Vertex of a Parabola

Formula to Find the Vertex of a Parabola

How to Find the Maximum or Minimum Value of a Quadratic Function Easily

How to Find the Maximum or Minimum Value of a Quadratic Function Easily

Optimization Problem

Optimization Problem

Showing 1 of 13 videos

Download the Mobile app

Do not sell my personal information

© 1996–2024 Pearson All rights reserved.