Deck 10: Systems of Equations and Inequalities
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Deck 10: Systems of Equations and Inequalities
1
Solve the system.

A) (2, 4)
B) (2, 3)
C) dependent (many solutions)
D) inconsistent (no solution)

A) (2, 4)
B) (2, 3)
C) dependent (many solutions)
D) inconsistent (no solution)
D
2
Solve the problem.
A flat rectangular piece of aluminum has a perimeter of 68 inches. The length is 14 inches longer than the width. Find the width.
A) 28 inches
B) 26 inches
C) 8 inches
D) 18 inches
A flat rectangular piece of aluminum has a perimeter of 68 inches. The length is 14 inches longer than the width. Find the width.
A) 28 inches
B) 26 inches
C) 8 inches
D) 18 inches
C
3
Solve the system.

A) inconsistent (no solution)
B) (0, -2)
C) dependent (many solutions)
D) (1, -3)

A) inconsistent (no solution)
B) (0, -2)
C) dependent (many solutions)
D) (1, -3)
A
4
Solve the system of equations by using substitution.

A) x = 0, y = 0
B) x = 10, y = 10
C) x = 0, y = 10
D) x = 10, y = 0

A) x = 0, y = 0
B) x = 10, y = 10
C) x = 0, y = 10
D) x = 10, y = 0
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5
Use the elimination method to solve the system.

A) x = 5, y = 14
B) x = 8, y = -10
C) x = 2, y = -10
D) x = 9, y = 5

A) x = 5, y = 14
B) x = 8, y = -10
C) x = 2, y = -10
D) x = 9, y = 5
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6
Use the elimination method to solve the system.

A) x = 9, y = -9
B) x = 7, y = -7
C) x = -4, y = 7
D) x = -7, y = 7

A) x = 9, y = -9
B) x = 7, y = -7
C) x = -4, y = 7
D) x = -7, y = 7
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7
Solve the problem.
A movie theater charges $8.00 for adults and $5.00 for children. If there were 40 people altogether and the theater collected $272.00 at the end of the day, how many of them were adults?
A) 10 adults
B) 29 adults
C) 16 adults
D) 24 adults
A movie theater charges $8.00 for adults and $5.00 for children. If there were 40 people altogether and the theater collected $272.00 at the end of the day, how many of them were adults?
A) 10 adults
B) 29 adults
C) 16 adults
D) 24 adults
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8
Verify that the values of the variables listed are solutions of the system of equations.

A) solution
B) not a solution

A) solution
B) not a solution
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9
Verify that the values of the variables listed are solutions of the system of equations.

A) not a solution
B) solution

A) not a solution
B) solution
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10
Solve the system of equations by using substitution.

A) x = -2, y = 3
B) x = 7, y = 12
C) x = 12, y = -2
D) x = 3, y = 7

A) x = -2, y = 3
B) x = 7, y = 12
C) x = 12, y = -2
D) x = 3, y = 7
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11
Solve the system of equations by using substitution.

A) x = 3, y = 9
B) x = 2, y = 9
C) x = 3, y = 8
D) x = 2, y = 8

A) x = 3, y = 9
B) x = 2, y = 9
C) x = 3, y = 8
D) x = 2, y = 8
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12
Solve the system of equations by using substitution.

A) x = 5, y = 2
B) x = -5, y = 2
C) x = 5, y = -2
D) x = -5, y = -2

A) x = 5, y = 2
B) x = -5, y = 2
C) x = 5, y = -2
D) x = -5, y = -2
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13
Solve the problem.
A retired couple has $170,000 to invest to obtain annual income. They want some of it invested in safe Certificates of Deposit yielding 5%. The rest they want to invest in AA bonds yielding 11% per year. How much
Should they invest in each to realize exactly $16,300 per year?
A) $120,000 at 5% and $70,000 at 12%
B) $130,000 at 5% and $60,000 at 12%
C) $130,000 at 12% and $60,000 at 5%
D) $140,000 at 12% and $50,000 at 5%
A retired couple has $170,000 to invest to obtain annual income. They want some of it invested in safe Certificates of Deposit yielding 5%. The rest they want to invest in AA bonds yielding 11% per year. How much
Should they invest in each to realize exactly $16,300 per year?
A) $120,000 at 5% and $70,000 at 12%
B) $130,000 at 5% and $60,000 at 12%
C) $130,000 at 12% and $60,000 at 5%
D) $140,000 at 12% and $50,000 at 5%
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14
Use the elimination method to solve the system.

A) x = 0, y = 1
B) x = 1, y = 1
C) x = 0, y = 0
D) x = 1, y = 0

A) x = 0, y = 1
B) x = 1, y = 1
C) x = 0, y = 0
D) x = 1, y = 0
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15
Solve the system of equations by using substitution.

A) x = 1, y = 0
B) x = 0, y = 0
C) x = 0, y = 1
D) x = 1, y = 1

A) x = 1, y = 0
B) x = 0, y = 0
C) x = 0, y = 1
D) x = 1, y = 1
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16
Solve the problem.
The Family Fine Arts Center charges $20 per adult and $10 per senior citizen for its performances. On a recent weekend evening when 560 people paid admission, the total receipts were $7,390. How many who paid were
Senior citizens?
A) 282 senior citizens
B) 115 senior citizens
C) 205 senior citizens
D) 372 senior citizens
The Family Fine Arts Center charges $20 per adult and $10 per senior citizen for its performances. On a recent weekend evening when 560 people paid admission, the total receipts were $7,390. How many who paid were
Senior citizens?
A) 282 senior citizens
B) 115 senior citizens
C) 205 senior citizens
D) 372 senior citizens
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17
Solve the problem.
An 8-cylinder Crown Victoria gives 18 miles per gallon in city driving and 21 miles per gallon in highway driving. A 300-mile trip required 15.5 gallons of gasoline. How many whole miles were driven in the city?
A) 168 miles
B) 153 miles
C) 147 miles
D) 132 miles
An 8-cylinder Crown Victoria gives 18 miles per gallon in city driving and 21 miles per gallon in highway driving. A 300-mile trip required 15.5 gallons of gasoline. How many whole miles were driven in the city?
A) 168 miles
B) 153 miles
C) 147 miles
D) 132 miles
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18
Verify that the values of the variables listed are solutions of the system of equations.

A) not a solution
B) solution

A) not a solution
B) solution
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19
Verify that the values of the variables listed are solutions of the system of equations.

A) not a solution
B) solution

A) not a solution
B) solution
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20
Solve the problem.
A tour group split into two groups when waiting in line for food at a fast food counter. The first group bought 8 slices of pizza and 5 soft drinks for $40.29. The second group bought 6 slices of pizza and 7 soft drinks for $
35)71. How much does one slice of pizza cost?
A) $1.94 per slice of pizza
B) $2.44 per slice of pizza
C) $3.27 per slice of pizza
D) $2.77 per slice of pizza
A tour group split into two groups when waiting in line for food at a fast food counter. The first group bought 8 slices of pizza and 5 soft drinks for $40.29. The second group bought 6 slices of pizza and 7 soft drinks for $
35)71. How much does one slice of pizza cost?
A) $1.94 per slice of pizza
B) $2.44 per slice of pizza
C) $3.27 per slice of pizza
D) $2.77 per slice of pizza
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21
Write the augmented matrix for the system.


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22
Solve the problem.
The Family Arts Center charges $22 for adults, $12 for senior citizens, and $7 for children under 12 for their live performances on Sunday afternoon. This past Sunday, the paid revenue was $10,134 for 757 tickets sold. There
Were 41 more children than adults. How many children attended?
A) 200 children
B) 244 children
C) 234 children
D) 208 children
The Family Arts Center charges $22 for adults, $12 for senior citizens, and $7 for children under 12 for their live performances on Sunday afternoon. This past Sunday, the paid revenue was $10,134 for 757 tickets sold. There
Were 41 more children than adults. How many children attended?
A) 200 children
B) 244 children
C) 234 children
D) 208 children
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23
Solve the system.


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24
Solve the system of equations.


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25
Solve the system of equations.


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26
Solve the system of equations.

A) x = 1, y = 4, z = 2
B) x = 4, y = 2, z = 1
C) x = 1, y = 2, z = 4
D) x = 4, y = 1, z = 2

A) x = 1, y = 4, z = 2
B) x = 4, y = 2, z = 1
C) x = 1, y = 2, z = 4
D) x = 4, y = 1, z = 2
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27
Solve the system.


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28
Write the word or phrase that best completes each statement or answers the question.
Lexie wants to have an income of $9000 per year from investments. To that end she is going to invest $90,000 in
three different accounts. These accounts pay 7%, 10%, and 14% simple interest. If she wants to have $10,000
more in the account paying 7% simple interest than she has in the account paying 14% simple interest, how
much should go into each account?
Lexie wants to have an income of $9000 per year from investments. To that end she is going to invest $90,000 in
three different accounts. These accounts pay 7%, 10%, and 14% simple interest. If she wants to have $10,000
more in the account paying 7% simple interest than she has in the account paying 14% simple interest, how
much should go into each account?
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29
Write the word or phrase that best completes each statement or answers the question.
A company has sales (measured in millions of dollars) of 50, 60, and 75 during the first three consecutive years. Find a quadratic function that fits these data, and use the result to predict the sales during the fourth year.
Assume that the quadratic function is of the form y = ax2 + bx + c
A)
45; sales during the fourth year = $95 million
B)
15; sales during the fourth year = $95 million
C)
40; sales during the fourth year = $180 million
D)
; sales during the fourth year = $151.25 million
A company has sales (measured in millions of dollars) of 50, 60, and 75 during the first three consecutive years. Find a quadratic function that fits these data, and use the result to predict the sales during the fourth year.
Assume that the quadratic function is of the form y = ax2 + bx + c
A)

B)

C)

D)

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30
Solve the system of equations.


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31
Solve the system.

A) inconsistent (no solution)
B) 6, - 9
C) (2, 5)
D) consistent (many solutions)

A) inconsistent (no solution)
B) 6, - 9
C) (2, 5)
D) consistent (many solutions)
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32
Solve the system of equations.


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33
Solve the system of equations.


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34
Write the word or phrase that best completes each statement or answers the question.
Find real numbers a, b, and c such that the graph of the function
c contains the points (1, 1), (2, 4),
and (-3, 29).
Find real numbers a, b, and c such that the graph of the function

and (-3, 29).
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35
Solve the system of equations.


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36
Write the augmented matrix for the system.


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37
Solve the system of equations.


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38
Solve the system.

A) inconsistent (no solution)
B) y = 8x + 6, where x is any real number
C) y = -8x + 2, where x is any real number
D) x = -8y + 2, where y is any real number

A) inconsistent (no solution)
B) y = 8x + 6, where x is any real number
C) y = -8x + 2, where x is any real number
D) x = -8y + 2, where y is any real number
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39
Solve the system of equations.

A) x = 2, y = -1, z =-9
B) x = -2, y = -1, z = -9
C) x = -2, y = -1, z = 9
D) x = 2, y = -1, z = 9

A) x = 2, y = -1, z =-9
B) x = -2, y = -1, z = -9
C) x = -2, y = -1, z = 9
D) x = 2, y = -1, z = 9
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40
Solve the system of equations.


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41
Perform the row operation(s) on the given augmented matrix.


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42
Solve each system of equations using matrices (row operations). If the system has no solution, say that it is inconsistent.


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43
Perform the row operation(s) on the given augmented matrix.


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44
Solve each system of equations using matrices (row operations). If the system has no solution, say that it is inconsistent.


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45
Perform the row operation(s) on the given augmented matrix.


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46
Perform the row operation(s) on the given augmented matrix.


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47
Solve each system of equations using matrices (row operations). If the system has no solution, say that it is inconsistent.


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48
Write the system of equations associated with the augmented matrix. Do not solve.


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49
Write the augmented matrix for the system.


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50
Solve the problem using matrices.


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51
Solve each system of equations using matrices (row operations). If the system has no solution, say that it is inconsistent.


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52
Perform the row operation(s) on the given augmented matrix.


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53
Solve each system of equations using matrices (row operations). If the system has no solution, say that it is inconsistent.


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54
Write the system of equations associated with the augmented matrix. Do not solve.


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55
Write the augmented matrix for the system.


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56
Write the system of equations associated with the augmented matrix. Do not solve.


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57
Perform the row operation(s) on the given augmented matrix.


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58
Write the system of equations associated with the augmented matrix. Do not solve.


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59
Write the system of equations associated with the augmented matrix. Do not solve.


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60
Solve each system of equations using matrices (row operations). If the system has no solution, say that it is inconsistent.


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61
Use Cramer's rule to solve the linear system.

A) x = 10, y = 3, z = 7
B) x = 9, y = -5, z = -7
C) x = 5, y = 7, z = 5
D) x = 9, y = 5, z = 7

A) x = 10, y = 3, z = 7
B) x = 9, y = -5, z = -7
C) x = 5, y = 7, z = 5
D) x = 9, y = 5, z = 7
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62
Use Cramer's rule to solve the linear system.

A) x = 8, y = 3, z = 9
B) x = 7, y = 5, z = 9
C) x = 7, y = -5, z = -9
D) x = 5, y = 9, z = 5

A) x = 8, y = 3, z = 9
B) x = 7, y = 5, z = 9
C) x = 7, y = -5, z = -9
D) x = 5, y = 9, z = 5
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63
Use Cramer's rule to solve the linear system.

A) x = 5, y = -2
B) x = -5, y = -2
C) x = -2, y = 5
D) x = 2, y = -5

A) x = 5, y = -2
B) x = -5, y = -2
C) x = -2, y = 5
D) x = 2, y = -5
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64
Solve for x.


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65
Find the value of the determinant.

A) -106
B) 256
C) -86
D) 86

A) -106
B) 256
C) -86
D) 86
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66
Find the value of the determinant.

A) -3
B) 3
C) 27
D) 8

A) -3
B) 3
C) 27
D) 8
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67
Find the value of the determinant.

A) -90
B) 130
C) 80
D) -12

A) -90
B) 130
C) 80
D) -12
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68
Solve the problem.

A) x + 4y + 17 = 0
B) -x + 4y - 17 = 0
C) x + 7y + 17 = 0
D) x - 4y + 17 = 0

A) x + 4y + 17 = 0
B) -x + 4y - 17 = 0
C) x + 7y + 17 = 0
D) x - 4y + 17 = 0
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69
Solve the problem using matrices.
Melody has $45,000 to invest and wishes to receive an annual income of $4290 from this money. She has chosen
investments that pay 5%, 8%, and 12% simple interest. Melody wants to have the amount invested at 12% to be
double the amount invested at 8%. How much should she invest at each rate?
Melody has $45,000 to invest and wishes to receive an annual income of $4290 from this money. She has chosen
investments that pay 5%, 8%, and 12% simple interest. Melody wants to have the amount invested at 12% to be
double the amount invested at 8%. How much should she invest at each rate?
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70
Use Cramer's rule to solve the linear system.

A) x = 1, y = 8
B) x = -1, y = 8
C) x = -8, y = -1
D) x = 8, y = 1

A) x = 1, y = 8
B) x = -1, y = 8
C) x = -8, y = -1
D) x = 8, y = 1
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71
Use Cramer's rule to solve the linear system.

A) x = 8, y = 9
B) x = 9, y = 8
C) x = -9, y = -8
D) x = -8, y = 9

A) x = 8, y = 9
B) x = 9, y = 8
C) x = -9, y = -8
D) x = -8, y = 9
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72
Find the value of the determinant.

A) 4
B) 8
C) 64
D) -8

A) 4
B) 8
C) 64
D) -8
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73
Solve the problem using matrices.
A company manufactures three types of wooden chairs: the Kitui, the Goa, and the Santa Fe. To make a Kitui
chair requires 1 hour of cutting time, 1.5 hours of assembly time, and 1 hour of finishing time. A Goa chair
requires 1.5 hours of cutting time, 2.5 hours of assembly time and 2 hours of finishing time. A Santa Fe chair
requires 1.5 hours of cutting time, 3 hours of assembly time, and 3 hours of finishing time. If 41 hours of cutting
time, 70 hours of assembly time, and 58 hours of finishing time were used one week, how many of each type of
chair were produced?
A company manufactures three types of wooden chairs: the Kitui, the Goa, and the Santa Fe. To make a Kitui
chair requires 1 hour of cutting time, 1.5 hours of assembly time, and 1 hour of finishing time. A Goa chair
requires 1.5 hours of cutting time, 2.5 hours of assembly time and 2 hours of finishing time. A Santa Fe chair
requires 1.5 hours of cutting time, 3 hours of assembly time, and 3 hours of finishing time. If 41 hours of cutting
time, 70 hours of assembly time, and 58 hours of finishing time were used one week, how many of each type of
chair were produced?
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74
Solve for x.


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75
Use Cramer's rule to solve the linear system.



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76
Find the value of the determinant.

A) -1
B) 5
C) -5
D) 7

A) -1
B) 5
C) -5
D) 7
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77
Find the value of the determinant.

A) 80
B) 88
C) -16
D) -80

A) 80
B) 88
C) -16
D) -80
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78
Find the value of the determinant.

A) 15
B) -15
C) 87
D) -39

A) 15
B) -15
C) 87
D) -39
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79
Use Cramer's rule to solve the linear system.

A) x = 3, y = 8, z = 3
B) x = 4, y = 6, z = 3
C) x = 8, y = 3, z = 8
D) x = 3, y = -8, z = -3

A) x = 3, y = 8, z = 3
B) x = 4, y = 6, z = 3
C) x = 8, y = 3, z = 8
D) x = 3, y = -8, z = -3
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80
Solve the problem using matrices.
Find real numbers a, b, and c such that the graph of the function
c contains the points (-2, -4), (1,
-1), and (3, -19).
Find real numbers a, b, and c such that the graph of the function

-1), and (3, -19).
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