C= -1 C= -1 y C = 1 C= -1 C = 2 C = 0 C=-1 C= 2 C=0 /1 -3 -2 2 3. C= 1 How does changing the value of c affect the graph? O As the value of c increases, the farther the graph is shifted up. O As the value of c increases, the farther the graph is shifted down. O As the value of c increases, the farther the graph is shifted to the right. O As the value of c increases, the farther the graph is shifted to the left. O As the value of c increases, the flatter the graph becomes. O As the value of c increases, the steeper the graph becomes.

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Solve How does changing the value of c….?
C = -1
C = -1
-2-
y
8
6
4
C = 1
C = -1
C = 0
C = 2
C = -1
C = 2
-2
C = 0
-3
-2
1.
C= 1
-2
How does changing the value of c affect the graph?
O As the value of c increases, the farther the graph is shifted up.
O As the value of c increases, the farther the graph is shifted down.
O As the value of c increases, the farther the graph is shifted to the right.
O As the value of c increases, the farther the graph is shifted to the left.
O As the value of c increases, the flatter the graph becomes.
O As the value of c increases, the steeper the graph becomes.
Transcribed Image Text:C = -1 C = -1 -2- y 8 6 4 C = 1 C = -1 C = 0 C = 2 C = -1 C = 2 -2 C = 0 -3 -2 1. C= 1 -2 How does changing the value of c affect the graph? O As the value of c increases, the farther the graph is shifted up. O As the value of c increases, the farther the graph is shifted down. O As the value of c increases, the farther the graph is shifted to the right. O As the value of c increases, the farther the graph is shifted to the left. O As the value of c increases, the flatter the graph becomes. O As the value of c increases, the steeper the graph becomes.
Graph the family of polynomials in the same viewing rectangle, using the given values of c.
P(x) = x + c;
C = -1, 0, 1, 2
y
8
6
C = 2
C = 2
C = 1
C = 1
C = 0
-3
-2
+1
C = 01
2.
3
-2
C = -1
C = -1
6
4
4
C = 1
C = -1
C = 2
C = 0
C = -1
-C = 2
C = 0
-2
3
-3
-2
Transcribed Image Text:Graph the family of polynomials in the same viewing rectangle, using the given values of c. P(x) = x + c; C = -1, 0, 1, 2 y 8 6 C = 2 C = 2 C = 1 C = 1 C = 0 -3 -2 +1 C = 01 2. 3 -2 C = -1 C = -1 6 4 4 C = 1 C = -1 C = 2 C = 0 C = -1 -C = 2 C = 0 -2 3 -3 -2
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