The other options are)The events are pint independent, because the probability of both eventsoccurring is not equal to the P(First Year)P(Walking), making the two events notindependent.The events are independent, because the probability of both events occurring isequal to P(First Year)P(Walking), making the two events independent.The events are not independent, because the probability of both eventsoccurring is equal to P(First Year)P(Walking), making the two events notindependent.The events are independent because the two events are disjoint.

university campuses. You take a survey of students and the method of transportation they took, summarized in the contingency table below: Transportation Fourth Year First Year Second Year Third Year Type\\Year of Study and above Walking 501 229 172 101 Bus 223 276 131 97 Car 89 129 134 201 Use this information to determine if the event "First Year" is independent of the event "Walking". What is the correct explanation behind your answer? (note the row and column sums are not included) The events are independent because P Ist Year Walking P(1st Year ANDWalking) P(Walking)