In the city of Savannah, Georgia, 22% of young couples take wedding pictures along the Riverwalk (R), and 42% of young couples take wedding pictures in one of the many historical squares (S) throughout the city. However, only 14% of young couples take wedding pictures along the Riverwalk and in the squares. Are these two events independent of each other? Include the reason why or why not.         A. The events aren't independent, because P(R) × P(S) ≠ P(P and S).   B. The events are independent, because P(R) × P(S) ≠ P(P and S).   C. The events aren't independent, because P(R) × P(S) = P(P and S).   D. The events are independent, because P(R) × P(S) = P(P and S)

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter9: Sequences, Probability And Counting Theory
Section9.5: Counting Principles
Problem 3SE: Answer the following questions. 3. When given two separate events, how do we know whether to apply...
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In the city of Savannah, Georgia, 22% of young couples take wedding pictures along the Riverwalk (R), and 42% of young couples take wedding pictures in one of the many historical squares (S) throughout the city. However, only 14% of young couples take wedding pictures along the Riverwalk and in the squares. Are these two events independent of each other? Include the reason why or why not. 
    
  A. The events aren't independent, because P(R) × P(S) ≠ P(P and S).
  B. The events are independent, because P(R) × P(S) ≠ P(P and S).
  C. The events aren't independent, because P(R) × P(S) = P(P and S).
  D. The events are independent, because P(R) × P(S) = P(P and S)
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