MT1 Practice Packet Flashcards

1
Q

HW1 Practice Probs

2a

A

See HW1 Practice Problem Solutions

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2
Q

HW1 Lab Problems

4a

A

See solutions

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3
Q

HW1 Practice Probs

6a

A

See HW1 Practice Problem Solutions

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3
Q

Lec 3 PS

1a

A

See notes

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4
Q

HW1 Lab Problems

2a

A

See solutions

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4
Q

Lec 3 PS

1b

A

See notes

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4
Q

HW Series 3: Lab

1b

A

See key

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5
Q

HW1 Lab Problems

3b

A

See solutions

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5
Q

HW1 Practice Probs

1b

A

See HW1 Practice Problem Solutions

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5
Q

HW Series 2: Practice

8b

A

See key

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5
Q

HW Series 3: Practice

8v

A

See key

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6
Q

HW Series 2: Lab

5b

A

See key

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6
Q

HW Series 2: Lab

8a

A

See key

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7
Q

HW Series 2: Practice

7

A

See key

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7
Q

HW Series 2: Practice

8a

A

See key

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7
Q

HW Series 3: Practice

8ii

A

See key

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8
Q

Lecture 2

You poll 1000 U.S. voters and ask them if they will vote Democrat or Republican in the upcoming national election. Your results show that 51% (+/- 0.5%) would vote Democrat. Answer the following question, and explain your reasoning.

What are your observational units in this study?

A

The observational unit is the unit for which data is being recorded; each observational unit has its own value for a variable. In this case, data is being collected on the voting preference of U.S. voters; this makes them the observational units of this study.

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8
Q

HW Series 3: Practice

1b

A

See key

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9
Q

HW Series 2: Practice

9b

A

See key

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10
Q

HW Series 3: Lab

5

A

See key

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11
Q

HW Series 2: Lab

4a

A

See key

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11
Q

HW Series 3: Lab

2b

A

See key

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12
Q

Lec 3 PS

1d

A

See notes

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12
Q

HW Series 2: Lab

9d

A

See key

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13
# HW Series 2: Practice 9a
See key
14
# HW Series 2: Practice 10
See key
14
# HW Series 3: Lab 3a
See key
15
# HW1 Lab Problems 4b
See solutions
16
# HW Series 3: Lab 2a
See key
17
# HW Series 3: Practice 8iv
See key
17
# HW Series 2: Practice 5c
See key
18
# HW Series 2: Practice 4b
See key
19
# HW Series 2: Lab 5d
See key
20
# HW1 Lab Problems 1b
See solutions
21
# HW Series 3: Practice 1a
See key
22
# HW Series 2: Lab 1d
See key
23
# HW Series 2: Lab 6b
See key
23
# HW Series 2: Practice 6a
See key
24
# HW1 Lab Problems 5b
See solutions
25
# HW Series 3: Practice 2b
See key
27
# HW1 Lab Problems 5c
See solutions
28
# HW Series 2: Practice 9c
See key
29
# HW1 Practice Probs 9c
See HW1 Practice Problem Solutions
29
# HW Series 3: Practice 10
See key
29
# HW Series 2: Practice 8a
See key
30
# HW Series 2: Practice 6b
See key
31
# Define a **confounding variable**.
A variable which correlates (either positively *or* negatively) with both the independant and dependant variables.
32
# HW1 Lab Problems 2b
See solutions
32
# HW Series 2: Practice 3
See key
33
# HW Series 2: Practice 1d
See key
33
# HW Series 2: Practice 8b
See key
34
# Lec 3 PS 2e
See notes
35
# HW Series 2: Practice 9d
See key
36
# HW Series 2: Practice 9a
See key
37
# HW Series 2: Lab 9c
See key
38
# HW1 Practice Probs 5
See HW1 Practice Problem Solutions
38
# HW Series 2: Practice 6a
See key
39
# HW Series 2: Lab 5a
See key
40
# HW Series 2: Practice 2b
See key
41
# HW Series 2: Practice 1c
See key
42
# Lecture 2 You poll 1000 U.S. voters and ask them if they will vote Democrat or Republican in the upcoming national election. Your results show that 51% (+/- 0.5%) would vote Democrat. Answer the following question, and explain your reasoning. What is your **statistical inference**?
**Statistical inference** is the conclusion you make based upon your results. Since the majority of people said they would vote Democrat and the level of uncertainty is not high enough to change this, your statistical inference would be that **Democrats will win the upcoming election**.
43
# HW Series 2: Practice 1d
See key
44
# Lecture 2 Define a **latent variable**.
Variables that are not directly observed, but can be inferred from other observeable variables.
45
# HW1 Practice Probs 9b
See HW1 Practice Problem Solutions
45
# HW Series 3: Practice 3b
See key
47
# HW Series 3: Lab 4a - vi
See key
48
# HW Series 2: Practice 5a
See key
49
# Lec 3 PS 1c
See notes
51
# HW Series 2: Lab 9a
See key
52
# HW1 Lab Problems 3c
See solutions
53
# HW Series 3: Practice 5b
See key
54
# HW Series 2: Lab 10
See key
56
# Lec 3 PS 1e
See notes
57
# HW Series 2: Practice 3
See key
59
# HW Series 3: Lab 3b
See key
60
# HW1 Practice Probs 4b
See HW1 Practice Problem Solutions
61
# HW Series 2: Lab 7
See key
63
# HW Series 2: Practice 2c
See key
63
# HW Series 3: Lab 4a - iv
See key
65
# HW1 Lab Problems 1a
See solutions
66
# HW Series 3: Practice 6b
See key
67
# HW Series 3: Practice 9
See key
68
# HW Series 2: Practice 1b
See key
69
# HW Series 3: Lab 4a - ii
See key
70
# HW Series 2: Practice 2c
See key
71
# HW Series 2: Practice 9d
See key
72
# Lecture 2 1. Describe a **categorical variable**. 2. Give an example and explain.
A variable that can take on a fixed of limited amount of values that cannot be quantified (i.e. there is no "amount" of that variable). An example would be voting preference of voters.
72
# HW Series 2: Practice 4a
See key
73
# HW Series 2: Practice 2a
See key
73
# HW Series 3: Practice 5c
See key
74
# HW Series 2: Lab 9b
See key
75
# HW Series 2: Practice 1b
See key
76
# Lecture 2 1. Describe a **quantitative variable**. 2. Give an example and explain.
1. A variable that can be quantified or measured on a numerical scale. 2. An example would be height or weight.
78
# Lecture 2 1. Bar and pie plots are used to visualize __________ variables.
**Categorical** variables
79
# HW1 Practice Probs 1a
See HW1 Practice Problem Solutions
80
# HW Series 3: Lab 1a
See key
80
# HW Series 2: Practice 1a
See key
81
# Lec 3 PS 2b
See notes
82
# HW Series 2: Lab 3
See key
84
# HW1 Practice Probs 1c
See HW1 Practice Problem Solutions
86
# HW1 Lab Problems 1c
See solutions
88
# Lecture 2 You have a data set of the numbers 1, 1, 2, 3, 3, 5, and 12. Without calculating, which will be higher, the median or the mean?
The **mean** will be higher since the outlier, 12, will cause the mean to shift upwards. The **median** will not be as affected by the outlier. Calculated: Mean = 4.5 Median = 3
90
# HW Series 3: Lab 4a - i
See key
91
# HW Series 2: Practice 1c
See key
92
# HW Series 2: Practice 9b
See key
94
# HW Series 3: Practice 5a
See key
95
# HW Series 2: Lab 2b
See key
96
# Define a **population**.
Set of individuals of interest. Also the group from which all possible samples can be drawn.
97
# Lecture 2 1. Describe a **continuous variable**. 2. Give an example and explain.
1. A continuous variable is a type of quantitative variable that can have a "fraction" value between whole values. 2. Examples include height (1' = 12"), weight (fractions of a pound), and temperature (fractions of a degree).
98
# Lecture 2 You poll 1000 U.S. voters and ask them if they will vote Democrat or Republican in the upcoming national election. Your results show that 51% (+/- 0.5%) would vote Democrat. Answer the following question, and explain your reasoning. What is your **sample** in this study?
The **sample** is a group that is drawn from the population and is the group on which data is collected. In this case, your sample is the **1000 U.S. voters** polled out of the population of *all* U.S. voters.
100
# HW1 Practice Probs 9a
See HW1 Practice Problem Solutions
101
# HW Series 2: Practice 5d
See key
102
# HW Series 2: Lab 8b
See key
103
# Lec 3 PS 2d
See notes
104
# HW Series 2: Practice 10
See key
105
# HW Series 2: Practice 6b
See key
107
# HW Series 3: Practice 3a
See key
108
# HW Series 2: Practice 5d
See key
110
# HW Series 2: Lab 4b
See key
111
# HW Series 2: Practice 5b
See key
112
# HW1 Lab Problems 1d
See solutions
113
# Lecture 2 You poll 1000 U.S. voters and ask them if they will vote Democrat or Republican in the upcoming national election. Your results show that 51% (+/- 0.5%) would vote Democrat. Answer the following question, and explain your reasoning. What is the **variable** being examined in this study?
The **variable** is the value or characteristic of each observational unit that is being examined, and can change between observational units. In this case, the characteristic being examined is the **voting preference** of U.S. voters (the observational units).
114
# HW Series 2: Lab 2a
See key
115
# HW Series 2: Lab 1c
See key
116
# HW Series 2: Lab 2c
See key
117
# HW1 Practice Probs 4a
See HW1 Practice Problem Solutions
119
# HW Series 3: Practice 4b
See key
120
# Lec 3 PS 1f
See notes
121
# Lecture 2 You poll 1000 U.S. voters and ask them if they will vote Democrat or Republican in the upcoming national election. Your results show that 51% (+/- 0.5%) would vote Democrat. Answer the following question, and explain your reasoning. What is the **population** of this study?
The **population** is the group from which all possible samples can be drawn. Since your sample in this case was 1000 U.S. voters, your population would be **all U.S. voters**.
122
# HW1 Lab Problems 3a
See solutions
123
# Lec 3 PS 2a
See notes
124
# HW Series 3: Lab 4b - ii
See key
126
# HW Series 2: Practice 5c
See key
128
# HW Series 2: Lab 5c
See key
129
# HW Series 3: Practice 4a
See key
131
# HW Series 3: Lab 4a - iii
See key
133
# HW Series 3: Practice 8iii
See key
134
# HW Series 2: Practice 4b
See key
136
# Lecture 2 Explain the difference between **confounding** **va****riable**and a**latent variable**.
None yet! Waiting for email from Professor Aue.
138
# HW Series 3: Practice 2c
See key
140
# Lecture 2 Explain how height and age could be both a **continuous** or a **discrete.**
They can both be **continuous** in the sense that you can break them down into smaller units; inches can be broken down into fractions of inches, and age can be broken down into months, weeks and days. *However*, they could also be **discrete** in the sense that both are not usually reported with fractions; if you were to ask someone their height, they would respond with feet and inches, not fractions of inches. Likewise, if you were to ask someone their age, they would respond with years, not years, months, weeks, and days (unless they were a baby!).
141
# HW Series 2: Practice 2a
See key
143
# HW Series 2: Lab 1a
See key
144
# Lec 3 PS 2f
See notes
144
# HW Series 3: Lab 4b - i
See key
145
# HW Series 2: Lab 6a
See key
146
# HW1 Practice Probs 7
See HW1 Practice Problem Solutions
148
# HW Series 2: Lab 1b
See key
149
# Lecture 2 (T/F): the mean will always differ from the median
**False** You can create a data set where the mean and median are the same, e.g. 1, 2, 3, 4, 5. Both the mean and median for this set are 3. Another example would be a data set where all values are the same, e.g. 1, 1, 1, 1, 1. Both the mean and median would be the same, and so would the mode.
150
# HW Series 2: Practice 9c
See key
151
# HW Series 3: Practice 2a
See key
152
# Lec 3 PS 2c
See notes
153
# Lecture 2 Explain the advantages & disadvantages of using the median to calculate the middle value for a data set vs. using the mean to calcuate the middle value.
One advantage is that the median is not as affected by outliers, and tends to give a better middle value for "normal" observational units. e.g. for calculating income in the U.S., the mean would give a much higher middle-value income than the median due to a small group of people having extremely large incomes. Thus, middle-value income is reported as the median income. Disadvantages to come.
154
# HW Series 2: Practice 2b
See key
155
# HW Series 3: Practice 8i
See key
156
# HW1 Practice Probs 2c
See HW1 Practice Problem Solutions
157
# HW Series 2: Practice 1a
See key
158
# HW Series 2: Practice 4a
See key
159
# HW1 Lab Problems 5a
See solutions
160
# HW1 Practice Probs 6b
See HW1 Practice Problem Solutions
161
# HW Series 2: Practice 5b
See key
162
# HW Series 3: Lab 4a - v
See key
163
# HW1 Practice Probs 8
See HW1 Practice Problem Solutions
164
# HW1 Practice Probs 3
See HW1 Practice Problem Solutions
165
# HW1 Practice Probs 4c
See HW1 Practice Problem Solutions
166
# HW Series 3: Practice 6a
See key
167
# HW Series 2: Practice 7
See key
168
# HW1 Practice Probs 2b
See HW1 Practice Problem Solutions
169
# Lecture 2 1. Describe an **ordinal variable**. 2. Give an example and explain.
1. An ordinal variable is a categorical variable for which the possible values are arbitrarily ordered. 2. An example would be assigning numeric values to voting preferences - say 1 for Democrat and 0 for Republican.
170
# HW Series 2: Practice 5a
See key
171
# Lec 3 PS 1g
See notes