Deck 9: Logistic Regression
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Deck 9: Logistic Regression
1
The relationship between the odds at one value of the independent variable compared with the odds at the next lower value of the independent variable is called the ______.
A) common logarithm
B) likelihood function
C) logit
D) odds ratio
A) common logarithm
B) likelihood function
C) logit
D) odds ratio
D
2
MLE compares the probability of a correct guess between two models by ______ the logged likelihood of Model 1 ______ Model 2.
A) adding; to
B) subtracting; from
C) multiplying; and
D) dividing; and
A) adding; to
B) subtracting; from
C) multiplying; and
D) dividing; and
B
3
The natural log of a correct guess is called the ______ in logistic regression.
A) logged likelihood
B) maximum likelihood
C) pseudo R-square
D) outcome
A) logged likelihood
B) maximum likelihood
C) pseudo R-square
D) outcome
A
4
______ expresses a number as an exponent of some constant or base.
A) Common logarithms
B) Logged odds
C) Odds
D) Probability
A) Common logarithms
B) Logged odds
C) Odds
D) Probability
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5
If both the independent and dependent variables are ______ level, then ordinary least squares (OLS) regression would most likely be applied.
A) nominal
B) ordinal
C) ratio
D) interval
A) nominal
B) ordinal
C) ratio
D) interval
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6
Suppose the probability of voting equals .6 and the probability of not voting equals .4. What are the odds of voting?
A) 1:2
B) 2:1
C) 3:2
D) 6:1
A) 1:2
B) 2:1
C) 3:2
D) 6:1
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7
As we move from one value of the independent variable to the next, we describe the relationship between it and a change in the category of the dependent variable as the ______.
A) probability
B) logged odds
C) exponent
D) odds ratio
A) probability
B) logged odds
C) exponent
D) odds ratio
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8
A natural logarithm is approximately equal to ______.
A) 2
B) 2.5
C) 2.72
D) 2.83
A) 2
B) 2.5
C) 2.72
D) 2.83
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9
Which of the following tells the researcher how completely the independent variable explains the dependent variable.
A) Z-score
B) 2
C) Pearson's r
D) R-square
A) Z-score
B) 2
C) Pearson's r
D) R-square
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10
The ______ of an outcome are a ratio of the number of expected occurrences to the number of occurrences of other outcome(s).
A) probability
B) odds
C) proportion
D) chances
A) probability
B) odds
C) proportion
D) chances
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11
Logistic regression is designed to predict the ______ of an event occurring.
A) proportion
B) variability
C) probability
D) category
A) proportion
B) variability
C) probability
D) category
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12
Logistic regression estimates the ______ effects at the means when using more than one independent variable.
A) marginal
B) maximum
C) minimum
D) micro
A) marginal
B) maximum
C) minimum
D) micro
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13
A variable coded as voted/not voted is an example of a ______ variable.
A) hypothetical
B) maximized
C) logistic
D) binary
A) hypothetical
B) maximized
C) logistic
D) binary
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14
If there is a .10 probability of an event happening, there is a .90 chance of the event not happening and the odds of the event are ______.
A) .02
B) .07
C) .11
D) .57
A) .02
B) .07
C) .11
D) .57
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15
MERs stands for ______ effects at representative values.
A) minimal
B) maximum
C) marginal
D) multiple
A) minimal
B) maximum
C) marginal
D) multiple
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16
Logistic regression uses natural logarithms known as ______.
A) Base-10
B) Base-e
C) Base-2
D) Base-b
A) Base-10
B) Base-e
C) Base-2
D) Base-b
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17
The probability of an event can be expressed as a percentage between 0 and ______.
A) 10
B) 50
C) 75
D) 100
A) 10
B) 50
C) 75
D) 100
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18
MEMs stands for ______ effects at the means.
A) maximum
B) marginal
C) minimal
D) multiple
A) maximum
B) marginal
C) minimal
D) multiple
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19
The ______ of an event is equal to the number of times it occurs divided by the total number of chances for it to occur.
A) odds
B) probability
C) logged odds
D) proportion
A) odds
B) probability
C) logged odds
D) proportion
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20
To use logistic regression with a categorical dependent variable, at least one independent variable must be measured at the ______ level.
A) nominal
B) ordinal
C) ratio
D) interval
A) nominal
B) ordinal
C) ratio
D) interval
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21
MLE stands for maximum likelihood estimation.
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22
Marginal effects at the means and marginal effects at representative values are not mutually exclusive strategies for analyzing probabilities.
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23
The likelihood function can take on any value between 0 and 100.
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24
Switchover points and full effects can be especially valuable interpretive tools in comparing marginal effects at representative values.
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25
Logistic regression produces a 2 statistic we can use to determine the significance of the association between the variables.
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26
A number that summarizes how well a model's predictions fit the observed data is called an estimator.
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27
Both OLS and logistic regression are flexible in that they permit the use of multiple independent variables, including dummy independent variables.
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28
Common logarithms are used widely in electronics and experimental sciences.
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29
A binary variable is one that can assume only two values.
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30
The maximum likelihood estimation employs the same approach as the proportional reduction error.
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31
Dummy variables can be used with logistic regression.
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32
Logistic regression can only be used with one dependent and one independent variable.
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33
Maximum likelihood estimation (MLE) is the heart and soul of logistic regression.
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34
The marginal effects at the medium approach is useful when more than one independent variable is measured at the interval-level and researches want to convey the effect of one interval-level independent variable on the probability of the outcome, while other interval-level independent variables are help constant at their mean values.
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35
Logistic regression works well with multiple independent variables regardless of the level of measurement.
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