Deck 14: Calculating Means and Medians of Data Sets
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Deck 14: Calculating Means and Medians of Data Sets
1
Find any modes that exist.
5, 9, 97, 3, 2, 8, 69, 1, 4, 16
A) No mode exists.
B) 9
C) 20.8
D) 8
5, 9, 97, 3, 2, 8, 69, 1, 4, 16
A) No mode exists.
B) 9
C) 20.8
D) 8
A
2
Find any modes that exist.
93, 25, 93, 13, 25, 29, 56, 93
A) 93
B) 25
C) 93, 25
D) 53.4
93, 25, 93, 13, 25, 29, 56, 93
A) 93
B) 25
C) 93, 25
D) 53.4
A
3
Find the mean.
33, 43, 19, 39, 16
A) 30
B) 25
C) 43
D) 33
33, 43, 19, 39, 16
A) 30
B) 25
C) 43
D) 33
A
4
Solve the problem.
The five sales people at Southwest Appliances earned commissions last year of $20,000, $29,000, $48,000, $17,000, and $29,000. Find the mean commission.
A) $31,460
B) $27,170
C) $30,030
D) $28,600
The five sales people at Southwest Appliances earned commissions last year of $20,000, $29,000, $48,000, $17,000, and $29,000. Find the mean commission.
A) $31,460
B) $27,170
C) $30,030
D) $28,600
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5
Find the median.
13, 57, 275, 215, 378, 470
A) 275
B) 215
C) 201.5
D) 245
13, 57, 275, 215, 378, 470
A) 275
B) 215
C) 201.5
D) 245
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6
Solve the problem.
The Wellspring Company has a fleet of seven trucks which get gas mileages of 19, 8, 16, 14, 18, 8, and 25 miles per gallon, respectively. What is the mean gas mileage for the fleet? Round your answer to the nearest mpg.
A) 14 mpg
B) 18 mpg
C) 16 mpg
D) 15 mpg
The Wellspring Company has a fleet of seven trucks which get gas mileages of 19, 8, 16, 14, 18, 8, and 25 miles per gallon, respectively. What is the mean gas mileage for the fleet? Round your answer to the nearest mpg.
A) 14 mpg
B) 18 mpg
C) 16 mpg
D) 15 mpg
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7
Find the median.
$69.15, $52.55, $81.40, $74.35, $52.55
A) $52.55
B) $66.00
C) $81.40
D) $69.15
$69.15, $52.55, $81.40, $74.35, $52.55
A) $52.55
B) $66.00
C) $81.40
D) $69.15
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8
Find the median.
8, 4, 28, 10, 29, 41, 35, 33
A) 28.5
B) 23.5
C) 28
D) 29
8, 4, 28, 10, 29, 41, 35, 33
A) 28.5
B) 23.5
C) 28
D) 29
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9
Find the median.
2.7, 4.7, 8.5, 3.5
A) 3.5
B) 4.7
C) 4.1
D) 8.5
2.7, 4.7, 8.5, 3.5
A) 3.5
B) 4.7
C) 4.1
D) 8.5
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10
Find the mean.
8.4, 8.6, 6.8, 8.6, 6.6
A) 8.6
B) 6.5
C) 8.4
D) 7.8
8.4, 8.6, 6.8, 8.6, 6.6
A) 8.6
B) 6.5
C) 8.4
D) 7.8
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11
Find the median.
13, 16, 35, 52, 63, 63, 79
A) 63
B) 46
C) 52
D) 35
13, 16, 35, 52, 63, 63, 79
A) 63
B) 46
C) 52
D) 35
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12
Solve the problem.
Some players are thinking about quitting the company softball team. Their batting averages are 0.223, 0.281, 0.223, 0.331, 0.206, 0.339, and 0.271, respectively. What is the mean batting average of these players? Round
Your answer to the nearest thousandth.
A) 0.281
B) 0.312
C) 0.244
D) 0.268
Some players are thinking about quitting the company softball team. Their batting averages are 0.223, 0.281, 0.223, 0.331, 0.206, 0.339, and 0.271, respectively. What is the mean batting average of these players? Round
Your answer to the nearest thousandth.
A) 0.281
B) 0.312
C) 0.244
D) 0.268
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13
Find any modes that exist.
106, 150, 156, 106, 188, 199, 162
A) 85
B) 150
C) 106
D) 156
106, 150, 156, 106, 188, 199, 162
A) 85
B) 150
C) 106
D) 156
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14
Find the median.
67, 66, 222, 150, 251, 241, 232
A) 222
B) 150
C) 176
D) 232
67, 66, 222, 150, 251, 241, 232
A) 222
B) 150
C) 176
D) 232
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15
Find the mean.
27, 39, 11, 35, 8, 39, 9
A) 24
B) 21
C) 39
D) 27
27, 39, 11, 35, 8, 39, 9
A) 24
B) 21
C) 39
D) 27
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16
Find any modes that exist.
$83, $41, $32, $41, $29, $83
A) No mode exists.
B) $83, $41
C) $83
D) $41
$83, $41, $32, $41, $29, $83
A) No mode exists.
B) $83, $41
C) $83
D) $41
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17
Find the mean.
$22.75, $51.00, $39.15, $44.35, $22.75
A) $39.15
B) $30.00
C) $22.75
D) $36.00
$22.75, $51.00, $39.15, $44.35, $22.75
A) $39.15
B) $30.00
C) $22.75
D) $36.00
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18
Find the median.
2, 3, 20, 21, 33, 33, 47
A) 20
B) 33
C) 23
D) 21
2, 3, 20, 21, 33, 33, 47
A) 20
B) 33
C) 23
D) 21
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19
Find any modes that exist.
7.2, 7.4, 5.6, 7.4, 5.4
A) 7.2
B) 7.4
C) 5.5
D) 6.6
7.2, 7.4, 5.6, 7.4, 5.4
A) 7.2
B) 7.4
C) 5.5
D) 6.6
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20
Find any modes that exist.
20, 21, 46, 21, 49, 21, 49
A) 32.4
B) 21
C) 46
D) 49
20, 21, 46, 21, 49, 21, 49
A) 32.4
B) 21
C) 46
D) 49
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21
Evaluate.

A) 83
B) 19
C) -237
D) -19

A) 83
B) 19
C) -237
D) -19
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22
Solve the problem.
The following prices per pound of ocean perch were found at seven supermarkets: $7.59, $8.49, $8.39, $8.59, $7.59, $8.29, $7.39
What is the median price per pound?
A) $7.59
B) $8.59
C) $8.39
D) $8.29
The following prices per pound of ocean perch were found at seven supermarkets: $7.59, $8.49, $8.39, $8.59, $7.59, $8.29, $7.39
What is the median price per pound?
A) $7.59
B) $8.59
C) $8.39
D) $8.29
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23
Evaluate.

A) -150
B) -630
C) 1060
D) 150

A) -150
B) -630
C) 1060
D) 150
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24
Solve the problem.
The following prices per pound of ocean perch were found at seven supermarkets: $6.59, $7.49, $7.39, $7.59, $6.59, $7.29, $6.39
What is the mode?
A) $7.59
B) $6.59
C) $7.39
D) $7.29
The following prices per pound of ocean perch were found at seven supermarkets: $6.59, $7.49, $7.39, $7.59, $6.59, $7.29, $6.39
What is the mode?
A) $7.59
B) $6.59
C) $7.39
D) $7.29
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25
Use synthetic division to divide.

A)
B)
C)
D)

A)

B)

C)

D)

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26
Use synthetic division to divide.
÷ (r - 8)
A)
B)
C)
D)

A)

B)

C)

D)

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27
Use synthetic division to divide.
÷ (x + 3)
A) x - 9
B) 7x - 9
C) -7x + 9
D) -9x + 3

A) x - 9
B) 7x - 9
C) -7x + 9
D) -9x + 3
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28
Solve the problem.
-Anthony wanted to buy a particular kind of cheese. He checked in five different stores and found the following prices per pound:
$6)75, $5.25, $6.45, $5.75, and $5.65What was the mean price per pound?
A) $6.75
B) $5.75
C) $6.07
D) $5.97
-Anthony wanted to buy a particular kind of cheese. He checked in five different stores and found the following prices per pound:
$6)75, $5.25, $6.45, $5.75, and $5.65What was the mean price per pound?
A) $6.75
B) $5.75
C) $6.07
D) $5.97
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29
Use synthetic division to divide.
÷ (x - 3)
A)
B)
C)
D)

A)

B)

C)

D)

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30
Evaluate.

A) 4
B) -4
C) -5
D) 0

A) 4
B) -4
C) -5
D) 0
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31
Use synthetic division to divide.

A)
B)
C)
D)

A)

B)

C)

D)

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32
Use synthetic division to divide.

A)
B)
C)
D)

A)

B)

C)

D)

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33
Solve the problem.
Jeremy's car gets 294 miles of highway driving on 7 gallons of gasoline. What is the mean number of miles expected per gallon -- that is, what is its gas mileage?
A) 43 mpg
B) 44 mpg
C) 42 mpg
D) 41 mpg
Jeremy's car gets 294 miles of highway driving on 7 gallons of gasoline. What is the mean number of miles expected per gallon -- that is, what is its gas mileage?
A) 43 mpg
B) 44 mpg
C) 42 mpg
D) 41 mpg
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34
Use synthetic division to divide.
÷ (x - 5)
A)
B)
C)
D)

A)

B)

C)

D)

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35
Evaluate.

A) 10
B) 26
C) -70
D) -10

A) 10
B) 26
C) -70
D) -10
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36
Use synthetic division to divide.

A)
B)
C)
D)

A)

B)

C)

D)

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37
Solve the problem.
The following is a list of heights, in inches, of six people:
What is the mode?
A) 70 inches
B) 70.5 inches
C) 66 inches
D) 74 inches
The following is a list of heights, in inches, of six people:

A) 70 inches
B) 70.5 inches
C) 66 inches
D) 74 inches
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38
Solve the problem.
The following is a list of heights, in inches, of six people:
What is the median height?
A) 70.5 inches
B) 70 inches
C) 66 inches
D) 74 inches
The following is a list of heights, in inches, of six people:

A) 70.5 inches
B) 70 inches
C) 66 inches
D) 74 inches
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39
Evaluate.

A) 3
B) 102
C) -42
D) 42

A) 3
B) 102
C) -42
D) 42
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40
Use synthetic division to divide.
÷ (m + 3)
A)
B)
C)
D)

A)

B)

C)

D)

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41
Evaluate.

A) -62
B) -2
C) 170
D) 2

A) -62
B) -2
C) 170
D) 2
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42
Solve using matrices.
x + 6y = 6 2x - 5y = -5
A) (0, 0)
B) (0, 1)
C) (1, 0)
D) (1, 1)
x + 6y = 6 2x - 5y = -5
A) (0, 0)
B) (0, 1)
C) (1, 0)
D) (1, 1)
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43
Evaluate.

A) -73
B) 53
C) -63
D) 63

A) -73
B) 53
C) -63
D) 63
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44
Evaluate.

A) -162
B) 162
C) 141
D) -183

A) -162
B) 162
C) 141
D) -183
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45
Evaluate.

A) -342
B) 288
C) 315
D) -315

A) -342
B) 288
C) 315
D) -315
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46
Solve using matrices.
5x - 2y = -1 x + 4y = 35
A) (2, 8)
B) (2, 9)
C) (3, 9)
D) (3, 8)
5x - 2y = -1 x + 4y = 35
A) (2, 8)
B) (2, 9)
C) (3, 9)
D) (3, 8)
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47
Solve using matrices.
x + 7y = -2 3x + y = 34
A) (3, 7)
B) (12, -2)
C) (7, 12)
D) (-2, 3)
x + 7y = -2 3x + y = 34
A) (3, 7)
B) (12, -2)
C) (7, 12)
D) (-2, 3)
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48
Evaluate.

A) 392
B) -44
C) -4
D) 4

A) 392
B) -44
C) -4
D) 4
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49
Solve using Cramer's rule.
8a + 3c = 69 5a + 9b - 9c = 30
5a - 9b = -33
A) (7, 7, 7)
B) (6, -7, -7)
C) (6, 7, 7)
D) (7, 5, 7)
8a + 3c = 69 5a + 9b - 9c = 30
5a - 9b = -33
A) (7, 7, 7)
B) (6, -7, -7)
C) (6, 7, 7)
D) (7, 5, 7)
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50
Solve using Cramer's rule.
2x + 2y = 22 2x - 2y = 2
A) (5, 6)
B) (-5, 6)
C) (6, 5)
D) (-6, -5)
2x + 2y = 22 2x - 2y = 2
A) (5, 6)
B) (-5, 6)
C) (6, 5)
D) (-6, -5)
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51
Solve using matrices.
x + y + z = -5 x - y + 5z = -7
5x + y + z = 7
A) (-3, -5, 3)
B) (3, -5, -3)
C) (-5, -3, 3)
D) (-3, 3, -5)
x + y + z = -5 x - y + 5z = -7
5x + y + z = 7
A) (-3, -5, 3)
B) (3, -5, -3)
C) (-5, -3, 3)
D) (-3, 3, -5)
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52
Solve using matrices.
2x + 4y = - 1 7x - y = 4
A)
B)
C)
D)
2x + 4y = - 1 7x - y = 4
A)

B)

C)

D)

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53
Solve using Cramer's rule.
3x - 7y - z = -40 x - 4y - 5z = -36
-9x + y + z = -44
A) (6, -8, -2)
B) (7, 6, 2)
C) (6, 8, 2)
D) (8, 2, 8)
3x - 7y - z = -40 x - 4y - 5z = -36
-9x + y + z = -44
A) (6, -8, -2)
B) (7, 6, 2)
C) (6, 8, 2)
D) (8, 2, 8)
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54
Solve using Cramer's rule.
3x - 7y - 5z = -58 2x + 6y - 7z = 25
-4x - 6y - 2z = -56
A) (3, 5, 3)
B) (2, -7, -3)
C) (7, 3, 7)
D) (2, 7, 3)
3x - 7y - 5z = -58 2x + 6y - 7z = 25
-4x - 6y - 2z = -56
A) (3, 5, 3)
B) (2, -7, -3)
C) (7, 3, 7)
D) (2, 7, 3)
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55
Solve using Cramer's rule.
2x - 2y = 2 2x + 3y = 37
A) (-7, 8)
B) (-8, -7)
C) (7, 8)
D) (8, 7)
2x - 2y = 2 2x + 3y = 37
A) (-7, 8)
B) (-8, -7)
C) (7, 8)
D) (8, 7)
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56
Solve using matrices.
x - y + 5z = -6 2x + z = -1
X + 5y + z = 4
A) (1, -1, 0)
B) (-1, 0, 1)
C) (-1, 1, 0)
D) (0, 1, -1)
x - y + 5z = -6 2x + z = -1
X + 5y + z = 4
A) (1, -1, 0)
B) (-1, 0, 1)
C) (-1, 1, 0)
D) (0, 1, -1)
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57
Solve using Cramer's rule.
5x + 5y = 10 5x + y = -10
A) (5, -3)
B) (-3, 5)
C) (3, -5)
D) (-5, -3)
5x + 5y = 10 5x + y = -10
A) (5, -3)
B) (-3, 5)
C) (3, -5)
D) (-5, -3)
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58
Solve using matrices.
x - 5y = -4 x + 8y = -4
A) (0, -4)
B) (4, 0)
C) (0, 4)
D) (-4, 0)
x - 5y = -4 x + 8y = -4
A) (0, -4)
B) (4, 0)
C) (0, 4)
D) (-4, 0)
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59
Solve using matrices.
5x + 6y = 20 2x + 8y = 36
A) (-2, 5)
B) (5, 2)
C) (-2, -5)
D) (5, -2)
5x + 6y = 20 2x + 8y = 36
A) (-2, 5)
B) (5, 2)
C) (-2, -5)
D) (5, -2)
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60
Solve using matrices.
2x + y = 6 9x + 2y = 37
A) (-4, -5)
B) (5, -5)
C) (5, -4)
D) (-4, 5)
2x + y = 6 9x + 2y = 37
A) (-4, -5)
B) (5, -5)
C) (5, -4)
D) (-4, 5)
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61
Solve using matrices.
-5x - 7y - z = -60 x + 8y - 5z = 27
9x + y + z = 22
A) (1, 7, 6)
B) (7, 6, 1)
C) (1, 6, 7)
D) (-1, 7, 2)
-5x - 7y - z = -60 x + 8y - 5z = 27
9x + y + z = 22
A) (1, 7, 6)
B) (7, 6, 1)
C) (1, 6, 7)
D) (-1, 7, 2)
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62
Solve using matrices.
6x + 6y = 2 9x - 6z = -8
2y - 3z = 1
A)
B)
C)
D)
6x + 6y = 2 9x - 6z = -8
2y - 3z = 1
A)

B)

C)

D)

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63
For the pair of functions, find the indicated sum, difference, product, or quotient.
f(x) = 4x - 4, g(x) = 6x - 6 Find (f -
A) 10x - 10
B) -2x - 10
C) -2x + 2
D) 2x - 2
G)(x).
f(x) = 4x - 4, g(x) = 6x - 6 Find (f -
A) 10x - 10
B) -2x - 10
C) -2x + 2
D) 2x - 2
G)(x).
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64
Solve.
Let f(x) = 3x + 8 and g(x) =
+ 2. Find f(7) + g(7) .
A) 176
B) 170
C) 178
D) 168
Let f(x) = 3x + 8 and g(x) =

A) 176
B) 170
C) 178
D) 168
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65
Solve.
Let f(x) = -4x + 3 and g(x) =
+ 7. Find f(8) - g(8) .
A) -484
B) -480
C) -487
D) -477
Let f(x) = -4x + 3 and g(x) =

A) -484
B) -480
C) -487
D) -477
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66
Solve.
Let f(x) = -6x + 8 and g(x) =
+ 1. Find f(8) · g(8) .
A) -21,552
B) -21,504
C) -17,920
D) -17,960
Let f(x) = -6x + 8 and g(x) =

A) -21,552
B) -21,504
C) -17,920
D) -17,960
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67
Solve.
Let f(x) = 6x + 3 and g(x) =
+ 7. Find f(9) · g(9) .
A) 14,250
B) 13,500
C) 13,122
D) 13,851
Let f(x) = 6x + 3 and g(x) =

A) 14,250
B) 13,500
C) 13,122
D) 13,851
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68
Solve.
Let f(x) = -9x + 7 and g(x) =
+ 4. Find f(3) + g(3) .
A) 43
B) 47
C) 36
D) 40
Let f(x) = -9x + 7 and g(x) =

A) 43
B) 47
C) 36
D) 40
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69
Solve using matrices.
x + y = -2 2x + y = -3
Y + 2z = -11
A) (-1, 1, -5)
B) (-3, -1, -7)
C) (-2, -1, -10)
D) (-1, -1, -5)
x + y = -2 2x + y = -3
Y + 2z = -11
A) (-1, 1, -5)
B) (-3, -1, -7)
C) (-2, -1, -10)
D) (-1, -1, -5)
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70
Solve.
Let f(x) = 7x + 3 and g(x) = 4
+ 8. Find g(5) / f(5) .
A)
B)
C)
D)
Let f(x) = 7x + 3 and g(x) = 4

A)

B)

C)

D)

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71
For the pair of functions, find the indicated sum, difference, product, or quotient.
Let f(x) = x - 2 and g(x) = -
+ 18x - 5. Find (f ·
A) -26
B) -510
C) 166
D) -78
G)(4).
Let f(x) = x - 2 and g(x) = -

A) -26
B) -510
C) 166
D) -78
G)(4).
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72
For the pair of functions, find the indicated sum, difference, product, or quotient.
Let f(x) =
+ 5 and g(x) = x + 3. Find (f -
A) 92
B) 78
C) -81
D) 86
G)(-4).
Let f(x) =

A) 92
B) 78
C) -81
D) 86
G)(-4).
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73
Solve using matrices.
3x - y - 8z = 6 9x + 5z = 91
3y + z = 17
A) (5, 2, 9)
B) (-9, 5, 18)
C) (9, 5, 2)
D) (9, 2, 5)
3x - y - 8z = 6 9x + 5z = 91
3y + z = 17
A) (5, 2, 9)
B) (-9, 5, 18)
C) (9, 5, 2)
D) (9, 2, 5)
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74
Solve.
Let f(x) = -8x + 6 and g(x) =
- 1. Find g(2) - f(2) .
A) 44
B) 43
C) 37
D) 38
Let f(x) = -8x + 6 and g(x) =

A) 44
B) 43
C) 37
D) 38
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75
Solve.
Let f(x) = -9x + 7 and g(x) =
+ 4. Find f(4) / g(4) .
A)
B)
C)
D)
Let f(x) = -9x + 7 and g(x) =

A)

B)

C)

D)

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76
For the pair of functions, find the indicated sum, difference, product, or quotient.
Let f(x) = x + 1 and g(x) = x + 6. Find (f +
A) -15
B) -1
C) -3
D) -13
G)(-4).
Let f(x) = x + 1 and g(x) = x + 6. Find (f +
A) -15
B) -1
C) -3
D) -13
G)(-4).
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77
For the pair of functions, find the indicated sum, difference, product, or quotient.
Let f(x) = 5x - 7 and g(x) =
+ 14x + 5. Find (f/g)(-3)
A)
B)
C)
D)
Let f(x) = 5x - 7 and g(x) =

A)

B)

C)

D)

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78
Solve.
Let f(x) = 6x + 8 and g(x) =
+ 7. Find f(7) - g(7) .
A) -195
B) -203
C) -202
D) -210
Let f(x) = 6x + 8 and g(x) =

A) -195
B) -203
C) -202
D) -210
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79
Solve using matrices.
5x - y + 3z = 44 2x + 7y + 2z = 80
-4x - 3y + z = -52
A) (8, 4, 8)
B) (16, 8, -8)
C) (-8, 8, 16)
D) (8, 8, 4)
5x - y + 3z = 44 2x + 7y + 2z = 80
-4x - 3y + z = -52
A) (8, 4, 8)
B) (16, 8, -8)
C) (-8, 8, 16)
D) (8, 8, 4)
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80
Solve.
Let f(x) = 7x + 4 and g(x) =
+ 9. Find g(3) - f(3) .
A) 29
B) 24
C) 33
D) 20
Let f(x) = 7x + 4 and g(x) =

A) 29
B) 24
C) 33
D) 20
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