The Fundamental Theorem of Algebra states that any polynomial equation of degree n must have exactly n complex roots or solutions. Any root may be a multiple root. tion 1 Complete the table to determine the number quadratic equations. of real and imaginary roots for different Number and Type of Roots Location of Concavity Number of Vertex Sketch x-Intercepts Up 2 imaginary roots Above the X-аxis Down Up Below the X-axis O inagenary Masts Down Up On the X-ахis YA Down ТOPIC 1 O Carnegie Learning, Inc.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter2: Equations And Inequalities
Section2.3: Quadratic Equations
Problem 82E
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Beyond Imagination
LES
The Fundamental Theorem of Algebra states that any polynomial equation of degree n must
have exactlyn complex roots or solutions. Any
root may be a multiple root.
of real and imaginary roots for different
1 Complete the table to determine the
quadratic equations.
number
Number and Type
of Roots
Location of
Number of
Vertex
Concavity
Sketch
x-Intercepts
2 imaginary roots
Up
Above the
X-аxis
YA
2
Down
Up
Below the
X-аxis
YA
o nagenary
Masts
Down
Up
On the
X-аxis
YA
Down
TOPIC 1
© Carnegie Learning, Inc.
Transcribed Image Text:Beyond Imagination LES The Fundamental Theorem of Algebra states that any polynomial equation of degree n must have exactlyn complex roots or solutions. Any root may be a multiple root. of real and imaginary roots for different 1 Complete the table to determine the quadratic equations. number Number and Type of Roots Location of Number of Vertex Concavity Sketch x-Intercepts 2 imaginary roots Up Above the X-аxis YA 2 Down Up Below the X-аxis YA o nagenary Masts Down Up On the X-аxis YA Down TOPIC 1 © Carnegie Learning, Inc.
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