Deck 6: Systems of Linear Equations and Inequalities
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Deck 6: Systems of Linear Equations and Inequalities
1
Find the value of the objective function z = 2x - 2y at each of the vertices
and
and then state the maximum and minimum values of the function.
A) maximum 10, minimum -16
B) maximum -16, minimum 10
C) maximum 10, minimum 16
D) maximum 16, minimum -16




A) maximum 10, minimum -16
B) maximum -16, minimum 10
C) maximum 10, minimum 16
D) maximum 16, minimum -16
maximum 10, minimum -16
2
Find the value of the objective function z = 2x + 6y at each of the vertices
and
and then state the maximum and minimum values of the function.
A) maximum 54, minimum 48
B) maximum -48, minimum 54
C) maximum 54, minimum -48
D) maximum -48, minimum -54




A) maximum 54, minimum 48
B) maximum -48, minimum 54
C) maximum 54, minimum -48
D) maximum -48, minimum -54
maximum 54, minimum -48
3
Find the value of the objective function z = 4x - 2y at each of the vertices
and
and then state the maximum and minimum values of the function.
A) maximum -32, minimum 32
B) maximum 20, minimum 32
C) maximum -32, minimum 20
D) maximum 20, minimum -32




A) maximum -32, minimum 32
B) maximum 20, minimum 32
C) maximum -32, minimum 20
D) maximum 20, minimum -32
maximum 20, minimum -32
4
Find the value of the objective function z = 8x + 4y at each of the vertices
and
and then state the maximum and minimum values of the function.
A) maximum -28, minimum -68
B) maximum -28, minimum 68
C) maximum 68, minimum -28
D) maximum -28, minimum 28




A) maximum -28, minimum -68
B) maximum -28, minimum 68
C) maximum 68, minimum -28
D) maximum -28, minimum 28
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5
Maximize z = 4x + 3y subject to:

A) maximum 0
B) maximum 16
C) maximum 28
D) maximum 12

A) maximum 0
B) maximum 16
C) maximum 28
D) maximum 12
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6
Maximize z = 2x + 5y subject to:

A) maximum 6
B) maximum -6
C) maximum -15
D) maximum 15

A) maximum 6
B) maximum -6
C) maximum -15
D) maximum 15
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7
Find the value of the objective function z = 6x - 5y at each of the vertices
and
and then state the maximum and minimum values of the function.



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8
Maximize z = 6x - 3y subject to:


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9
Maximize z = -5x - 6y


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10
Minimize z = 8x + 2y


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11
Maximize z = 9x + 5y

A) 74
B) 20
C) 62
D) 32

A) 74
B) 20
C) 62
D) 32
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12
Minimize z = -8x - 5y

A) 32
B) 0
C) 33
D) 1

A) 32
B) 0
C) 33
D) 1
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13
Graph the linear inequality.


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14
Graph the linear inequality.

A)

B)

C)

D)


A)

B)

C)

D)

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15
Match the graph to the linear inequality.

A)
B)
C)
D)

A)

B)

C)

D)

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16
Graph the system of inequalities.


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17
Graph the system of inequalities.

A)

B)

C)

D)


A)

B)

C)

D)

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18
Match the graph to the system of inequalities.

A)

B)

C)

D)


A)

B)

C)

D)

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19
Graph the system of inequalities.


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20
Graph the system of inequalities.

A)

B)

C)

D)


A)

B)

C)

D)

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21
Match the graph to the system of inequalities.

A)

B)

C)

D)


A)

B)

C)

D)

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22
Graph the system of inequalities.


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23
Graph the system of inequalities.

A)

B)

C)

D)


A)

B)

C)

D)

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24
Match the graph to the system of inequalities.

A)

B)

C)

D)


A)

B)

C)

D)

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25
Employ the following supply and demand equations.
Write a system of linear inequalities corresponding to the consumer surplus.

Write a system of linear inequalities corresponding to the consumer surplus.
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26
Employ the following supply and demand equations.

Write a system of linear inequalities corresponding to the consumer surplus.
A) P ? 261 - 0.04x; P ? 198; x ? 0
B) P ? 55 + 0.09x; P ? 198; x ? 0
C) P ? 261 - 0.04x; P ? 198; x ? 0
D) P ? 261 - 0.04x; P ? 198; x ? 0

Write a system of linear inequalities corresponding to the consumer surplus.
A) P ? 261 - 0.04x; P ? 198; x ? 0
B) P ? 55 + 0.09x; P ? 198; x ? 0
C) P ? 261 - 0.04x; P ? 198; x ? 0
D) P ? 261 - 0.04x; P ? 198; x ? 0
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27
Employ the following supply and demand equations.
Write a system of linear inequalities corresponding to the producer surplus.

Write a system of linear inequalities corresponding to the producer surplus.
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28
Employ the following supply and demand equations.

Write a system of linear inequalities corresponding to the producer surplus.
A) P ? 122 - 0.05x; P ? 83; x ? 0
B) P ? 122 - 0.05x; P ? 83
C) P ? 52 + 0.04x; P ? 83; x ? 0
D) P ? 52 + 0.04x; P ? 83; x ? 0

Write a system of linear inequalities corresponding to the producer surplus.
A) P ? 122 - 0.05x; P ? 83; x ? 0
B) P ? 122 - 0.05x; P ? 83
C) P ? 52 + 0.04x; P ? 83; x ? 0
D) P ? 52 + 0.04x; P ? 83; x ? 0
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29
Graph the system of inequalities.


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30
Find the solution to the system of inequalities.
2x + 4y < 7
4y ≥ 15 - 2x
2x + 4y < 7
4y ≥ 15 - 2x
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31
Find the solution to the system of inequalities.
5x + 2y < 5
2y < 13 - 5x
5x + 2y < 5
2y < 13 - 5x
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32
Select the form of the partial fraction decomposition for the given rational expression. Do not solve for the constants.

A)
B)
C)
D)


A)

B)

C)

D)

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33
Select the form of the partial fraction decomposition for the given rational expression. Do not solve for the constants.

A)
B)
C)
D)

A)

B)

C)

D)

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34
Select the form of the partial fraction decomposition for the given rational expression. Do not solve for the constants.

A)
B)
C)
D)

A)

B)

C)

D)

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35
Select the form of the partial fraction decomposition for the given rational expression. Do not solve for the constants.

A)
B)
C)
D)

A)

B)

C)

D)

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36
Select the form of the partial fraction decomposition for the given rational expression. Do not solve for the constants.

A)
B)
C)
D)

A)

B)

C)

D)

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37
Select the form of the partial fraction decomposition for the given rational expression. Do not solve for the constants.

A)
B)
C)
D)

A)

B)

C)

D)

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38
Select the form of the partial fraction decomposition for the given rational expression. Do not solve for the constants.

A)
B)
C)
D)

A)

B)

C)

D)

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39
Select the form of the partial fraction decomposition for the given rational expression. Do not solve for the constants.

A)
B)
C)
D)

A)

B)

C)

D)

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40
Select the form of the partial fraction decomposition for the given rational expression. Do not solve for the constants.

A)
B)
C)
D)

A)

B)

C)

D)

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41
Select the form of the partial fraction decomposition for the given rational expression. Do not solve for the constants.

A)
B)
C)
D)

A)

B)

C)

D)

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42
Select the form of the partial fraction decomposition for the given rational expression. Do not solve for the constants.

A)
B)
C)
D)

A)

B)

C)

D)

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43
Select the form of the partial fraction decomposition for the given rational expression. Do not solve for the constants.

A)
B)
C)
D)

A)

B)

C)

D)

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44
Write the partial fraction decomposition for the given rational expression.

A)
B)
C)
D)

A)

B)

C)

D)

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45
Write the partial fraction decomposition for the given rational expression.

A)
B)
C)
D)

A)

B)

C)

D)

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46
Write the partial fraction decomposition for the given rational expression.

A)
B)
C)
D)

A)

B)

C)

D)

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47
Write the form of the partial fraction decomposition for the given rational expression. Do not solve for the constants.


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48
Write the form of the partial fraction decomposition for the given rational expression. Do not solve for the constants.


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49
Write the partial fraction decomposition for the given rational expression.


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50
Write the form of the partial fraction decomposition for the given rational expression. Do not solve for the constants.


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51
Write the partial fraction decomposition for the given rational expression.


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52
Write the partial fraction decomposition for the given rational expression.


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53
Solve the system of linear equations for a, b, and c.
6a - 4b + 7c = 652
A + 7b - 2c = -33
6a - 5b + 8c = 73
A) (-4, -5, 3)
B) ( 3, -5, 4)
C) (4, -5, 3)
D) (-5, 3, 4)
6a - 4b + 7c = 652
A + 7b - 2c = -33
6a - 5b + 8c = 73
A) (-4, -5, 3)
B) ( 3, -5, 4)
C) (4, -5, 3)
D) (-5, 3, 4)
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54
Solve the system of linear equations for k, m, and n.
4k + 3m - 3n = 10
5k - 5m - 2n = 30
3k - 2m - 8n = 49
A) (1, -3, -5)
B) (1, 3, -5)
C) (-5, -3, 1)
D) (-5, 3, 1)
4k + 3m - 3n = 10
5k - 5m - 2n = 30
3k - 2m - 8n = 49
A) (1, -3, -5)
B) (1, 3, -5)
C) (-5, -3, 1)
D) (-5, 3, 1)
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55
Solve the system of linear equations for s, t, and u.
6s - 7t + 4u = 19
7s + 6t + 4u = -21
7s - 8t + 2u = 19
A) (1, -3, -1)
B) (-1, 1, -3)
C) (-3, -1, 1)
D) (-1, -3, 1)
6s - 7t + 4u = 19
7s + 6t + 4u = -21
7s - 8t + 2u = 19
A) (1, -3, -1)
B) (-1, 1, -3)
C) (-3, -1, 1)
D) (-1, -3, 1)
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56
Solve the linear system of equations for k, m, and n.
-6k - 3m + 4n = -21
-4k + 5m - 2n = -21
-3k - 8m - 8n = -47
A) (1, 5, 3)
B) (3, 1, 5)
C) (5, 1, 3)
D) (5, 3, 1)
-6k - 3m + 4n = -21
-4k + 5m - 2n = -21
-3k - 8m - 8n = -47
A) (1, 5, 3)
B) (3, 1, 5)
C) (5, 1, 3)
D) (5, 3, 1)
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57
Ocean Beach Financial Planning offers three types of investments: low-risk, medium-risk, and high-risk. A customer decides to invest $6600 and is given three options for investing in the three funds. Determine the interest rate percentage for the low-risk, l, medium-risk, m, and high-risk, h, investments based on the interest earned for each option in the first year.
$300l + $750m + $5550h = $429.00
$500l + $1150m + $4950h = $409.00
$350l + $1200m + $5050h = $417.00
A) (2%, 6%, 8%)
B) (0%, 4%, 6%)
C) (1%, 5%, 7%)
D) (7%, 5%, 1%)
$300l + $750m + $5550h = $429.00
$500l + $1150m + $4950h = $409.00
$350l + $1200m + $5050h = $417.00
A) (2%, 6%, 8%)
B) (0%, 4%, 6%)
C) (1%, 5%, 7%)
D) (7%, 5%, 1%)
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58
Solve the system of linear equations for v, w, and x.
-4v - 5w + 8x = 14
8v - 8w - 2x = 122
7v + 4w + 6x = 64
-4v - 5w + 8x = 14
8v - 8w - 2x = 122
7v + 4w + 6x = 64
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59
An object is thrown upward, and the following table depicts the height of the ball t seconds after the projectile is released.
Find the initial height (h0), initial velocity (v0), and acceleration (a) due to gravity.

Find the initial height (h0), initial velocity (v0), and acceleration (a) due to gravity.
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60
Solve the system of equations.


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61
Solve the system of linear equations for a, b, and c.

A) (-3, -3, 5)
B) (5, -3, 3)
C) (3, -3, 5)
D) (-3, 5, 3)

A) (-3, -3, 5)
B) (5, -3, 3)
C) (3, -3, 5)
D) (-3, 5, 3)
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62
Solve the system of linear equations for x, y, and z.

A) (-3, -1, 2)
B) (-3, 1, 2)
C) (2, -1, -3)
D) (2, 1, -3)

A) (-3, -1, 2)
B) (-3, 1, 2)
C) (2, -1, -3)
D) (2, 1, -3)
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63
Solve the system of linear equations for x, y, and z.

A) (-3, 2, -2)
B) (-3, -2, -2)
C) (-2, 2, -3)
D) (-2, -2, -3)

A) (-3, 2, -2)
B) (-3, -2, -2)
C) (-2, 2, -3)
D) (-2, -2, -3)
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64
Solve the system of linear equations by substitution.
5x + 2y = -19
8x - 4y = -52
A) (5, -3)
B) (-5, 3)
C) (-5, -3)
D) (5, 3)
5x + 2y = -19
8x - 4y = -52
A) (5, -3)
B) (-5, 3)
C) (-5, -3)
D) (5, 3)
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65
Solve the system of linear equations by substitution.
2x - 8y = 12
6x - 7y = -15
A) (6, -3)
B) (-3, -6)
C) (-6, -3)
D) (6, 3)
2x - 8y = 12
6x - 7y = -15
A) (6, -3)
B) (-3, -6)
C) (-6, -3)
D) (6, 3)
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66
Solve the system of linear equations by substitution.
2z - 7w = 18
2z - 7w = 5
A) (2, 7)
B) (18, 5)
C) infinite number of solutions
D) no solution
2z - 7w = 18
2z - 7w = 5
A) (2, 7)
B) (18, 5)
C) infinite number of solutions
D) no solution
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67
Solve the system of linear equations by substitution.
-9p - 3q = -45
-18p - 6q = -90
A) (3, 6)
B) (-1, 1)
C) infinite number of solutions
D) no solution
-9p - 3q = -45
-18p - 6q = -90
A) (3, 6)
B) (-1, 1)
C) infinite number of solutions
D) no solution
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68
Solve the system of linear equations by elimination.
5d + 7f = 16
-5d - 3f = -24
A) (6, -2)
B) (-2, 6)
C) (-6, -2)
D) (-2, -6)
5d + 7f = 16
-5d - 3f = -24
A) (6, -2)
B) (-2, 6)
C) (-6, -2)
D) (-2, -6)
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69
Solve the system of linear equations by elimination.
3x - 14y = 52
6x - 28y = -104
A) (-8, 2)
B) (8, -2)
C) infinite number of solutions
D) no solution
3x - 14y = 52
6x - 28y = -104
A) (-8, 2)
B) (8, -2)
C) infinite number of solutions
D) no solution
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70
Solve the system of linear equations by elimination.
-9x - 2y = 72
-18x + 6y = 54
A) (6, 9)
B) (9, 6)
C) (-9, -6)
D) (-6, -9)
-9x - 2y = 72
-18x + 6y = 54
A) (6, 9)
B) (9, 6)
C) (-9, -6)
D) (-6, -9)
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71
Solve the system of linear equations by elimination.
9t + 10q = -112
27t + 13q = -268
A) (8, -4)
B) (-8, -4)
C) (-4, -8)
D) (-4, 8)
E) None of the above.
9t + 10q = -112
27t + 13q = -268
A) (8, -4)
B) (-8, -4)
C) (-4, -8)
D) (-4, 8)
E) None of the above.
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72
Solve the system of linear equations by graphing the following equations.
2x + 4y = -2
9x + 8y = 21
A) (5, -3)
B) (-3, 5)
C) (-5, -3)
D) (5, 3)
2x + 4y = -2
9x + 8y = 21
A) (5, -3)
B) (-3, 5)
C) (-5, -3)
D) (5, 3)
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73
Solve the system of linear equations by graphing the following equations.
-10x + 5y = 110
-7x + 4y = 81
A) (8, -7)
B) (-7, 8)
C) (7, 8)
D) (8, 7)
-10x + 5y = 110
-7x + 4y = 81
A) (8, -7)
B) (-7, 8)
C) (7, 8)
D) (8, 7)
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74
Solve the system of linear equations by graphing the following equations.
-2x - 6y = 14
-5x + 7y = -31
A) (-3, 2)
B) (2, -3)
C) (-2, -5)
D) (14, -31)
-2x - 6y = 14
-5x + 7y = -31
A) (-3, 2)
B) (2, -3)
C) (-2, -5)
D) (14, -31)
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75
Solve the system of linear equations by graphing the following equations.
4x - 3y = 7
2x - 6y = 26
A) (-2, -5)
B) (-5, -2)
C) (5, -2)
D) (-2, 5)
4x - 3y = 7
2x - 6y = 26
A) (-2, -5)
B) (-5, -2)
C) (5, -2)
D) (-2, 5)
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76
Starbucks Coffee sells its House Blend for $9.52 per pound and its Sumatra coffee for $11.18 per pound. How many pounds of each type of coffee did a Starbucks outlet sell in one day if the total number of pounds sold was 60 and the day's receipts totaled $637.60? Let h represent the number of pounds of House Blend and s the number of pounds of Sumatra sold. Round your answer to the nearest pound.
A) h = 40 pounds, s = 20 pounds
B) h = 20 pounds, s = 40 pounds
C) h = 55 pounds, s = 5 pounds
D) h = 5 pounds, s = 55 pounds
A) h = 40 pounds, s = 20 pounds
B) h = 20 pounds, s = 40 pounds
C) h = 55 pounds, s = 5 pounds
D) h = 5 pounds, s = 55 pounds
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77
A health food company mixes dried fruit with walnuts to make a trail mix blend. How many pounds of each ingredient must be mixed if dried fruit sells for $6.63 per pound, walnuts sell for $4.38 per pound, and the company produces 65 pounds per batch valued at $419.70? Let d represent the number of pounds of dried fruit and w the number of pounds of walnuts.
A) d = 15 pounds, w = 50 pounds
B) d = 50 pounds, w = 15 pounds
C) d = 5 pounds, w = 60 pounds
D) d = 60 pounds, w = 5 pounds
A) d = 15 pounds, w = 50 pounds
B) d = 50 pounds, w = 15 pounds
C) d = 5 pounds, w = 60 pounds
D) d = 60 pounds, w = 5 pounds
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78
A catering company mixes cooked shredded beef with roasted Anaheim chilies to use as the filling in their house specialty burrito. How many pounds of both shredded beef that sells for$6.63 per pound and chilies that sell for $1.62 per pound must be mixed to produce 95 pounds of the mixture, witch sells for $454.50? Let b represent the number of pounds of beef and c represent the number of pounds of chilies.
A) b = 35 pounds, c = 60 pounds
B) b = 60 pounds, c = 35 pounds
C) b = 70 pounds, c = 25 pounds
D) b = 25 pounds, c = 70 pounds
A) b = 35 pounds, c = 60 pounds
B) b = 60 pounds, c = 35 pounds
C) b = 70 pounds, c = 25 pounds
D) b = 25 pounds, c = 70 pounds
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79
Solve the system of linear equations by substitution.
7t - 2u = 39
2t + 6u = -48
7t - 2u = 39
2t + 6u = -48
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80
Solve the system of linear equations by elimination.
-4j + 3k = 3
-3j - 3k = -45
-4j + 3k = 3
-3j - 3k = -45
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