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table [ [ Region , T , F , Total ] , [ S , 6 7 , 5 4 , 1 2 1

\table[[Region,T,F,Total],[S,67,54,121],[U,70,59,129],[Total,137,113,],[,,,],[Mar.St.,T,F,Total],[M,13
\table[[Region,T,F,Total],[S,67,54,121],[U,70,59,129],[Total,137,113,],[,,,],[Mar.St.,T,F,Total],[M,133,66,199],[S,4,47,51],[Total,137,113,],[Income,T,F,Total],[L,5,53,58],[M,63,24,87],[H,69,36,105],[Total,137,113,],[,,,],[M,,,],[M,,,],[M,,,]]3,66,199],[S,4,47,51],[Total,137,113,],[Income,T,F,Total],[L,5,53,58],[M,63,24,87],[H,69,36,105],[Total,137,113,],[,,,],[M,,,],[M,,,],[M,,,]]
There are three attributes to consider when predicting whether purchase is true or false:
Region: Suburban or Urban
Marital Status: Married or Single
Income: High, Medium, or Low
Answer the following questions:
a. What is the best single-attribute decision rule and what is its associated error?
b. What is the information measure of the entire data set?
c. What is the information gain for splitting on Region? Marital Status? Income? Based on this, pick the initial attribute to split on.
d. Complete one more level of the decision tree and stop (i.e., each leaf tests no more than 2 attributes).
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