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SASInstitute A00-485 Exam Syllabus Topics:

SASInstitute Modeling Using SAS Visual Statistics Sample Questions:

1. Which statement is true regarding model comparison within SAS Visual Statistics?

A) A linear regression and a generalized linear model cannot be compared.
B) Two generalized linear models cannot be compared if they use different underlying distributions.
C) A logistic regression and a decision tree cannot be compared.
D) Two cluster analyses cannot be compared if they have different initial seed assignments.

2. Refer to the following exhibit:

After creating a decision tree in SAS Visual Statistics, what is the value in deriving a Leaf ID Variable?

A) Use the leaf ID to identify the most important variables.
B) Use the leaf ID to rank order by posterior probabilities.
C) Use the leaf ID data item in filters in other types of visualizations.
D) Use the leaf ID to identify clusters.

3. You would like to build a cluster analysis using several variables related to demographics. You noticed that the variable Inferred HH Education is a nominal variable with values of "High School Grad",
"College Grad", etc.
Which action allows you to incorporate this variable in the cluster analysis without returning a warning?

A)

B)

C)

D)

4. You want to build a model that predicts whether a customer will default on a loan assuming an underlying binomial distribution.
Which model within SAS Visual Statistics would you use?

A) logistic regression model using the Logit link function
B) generalized linear model using the binomial distribution and the log link function
C) logistic regression model using the Probit link function
D) logistic regression model using the Tobit link function

5. Which statement is true regarding the number of polylines created in a Parallel Coordinates plot during Cluster Analysis?

A) It is calculated using the number of variables used in the cluster analysis.
B) It is calculated using the number of variables visible in the plot.
C) It is calculated using the variable with the greatest number of bins.
D) It cannot exceed 3,000.

Solutions: