Exam 11: Logistic Regression

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Logistic regression is unable to produce nonlinear models.

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The accuracy of classification should also be reported in the narrative.

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A good-fitting model in logistic regression will typically have fairly low values for -2 Log Likelihood, significant model chi-square, and variables with odds ratios greater than or equal to 1.

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The value that is being predicted in logistic regression is a probability, which ranges from 0 to 1.

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Which of the following is true in the interpretation of results?

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Which of the following responses is not true of logistic regression?

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The odds ratio represents the increase (or decrease if Exp(B) is less than 1) in odds of being classified in a category when the predictor variable increases by 1.

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Logistic regression is not sensitive to high correlations among predictor variables.

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In binary logistic regression, the DV may be dichotomous and the IVs may be continuous or categorical.

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Logistic regression is also not sensitive to outliers.

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Probabilities are simply the number of outcomes of a specific type expressed as a proportion of the total number of possible outcomes.

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Smaller values on the -2 Log Likelihood indicate that the model fits the data better.

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Logistic regression is also sometimes used as an alternative to discriminant analysis.

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Like both discriminant analysis and multiple regression, logistic regression requires that assumptions about the distributions of the predictor variables need to be made by the researcher.

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The results section in logistic regression should contain a table that includes B, Wald, df, level of significance, and odds ratio.

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Logistic regression is basically an extension of multiple regression in situations where the DV is not a continuous or quantitative variable.

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The results summary should always describe how variables have been transformed or deleted.

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Even though logistic regression does not require the adherence to any assumptions about the distribution of predictor variables, several problems may occur if too few cases relative to the number of predictor variables exist in the data.

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The classification table compares the predicted values for the IVs, based on the logistic regression model, with the actual observed values from the data.

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In a logistic regression application, odds are defined as the ratio of the probability that an event will occur divided by the probability that the event will not occur.

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