Q48 drastically through the election cycles. Consider the following summary of education levels among(a) What is the probability a randomly selected participant has a college degree?(b) What is the probability that a randomly selected participant is a democrat?(e) What is the probability that a randomly selected particina11047. Suppose A and B are two events with P(A) = 0.36, P(B) =0.48, and the P(A or B) = 0.60.(a) Find P(An B).(b) Find P(A|B).(c) Are A and B independent events? Explain why or why not using probabilities.(d) Are A and B disjoint events? Explain why or why not using probabilities.48. Can two events A andB be independent of one another and disjoint? Explain what conditionsare needed for this to happen.49. It is estimated that 63% of Americans will watch the Masters golf tournament and only 48%will watch the British Open. Of those who watch the British Open, 78% watched the Masterstournament.(a) Using M to denote the event "Watch the Masters" and B to denote the event "Watch theBritish Open", describe the probabilities given in the problem.(b) What is the probability that a randomly selected American watches both the Masters andthe British Open?(c) What is the probability that a person watches the British Open if it is known that theywatched the Masters tournament?(d) What is the probability that a person does not watch the British Open?(e) Are watching the Masters and watching the British Open independent events? Explainusing probabilities.(f) Are watching the Masters and watching the British Open disjoint events? Explain usingprobabilities.00. Explain the difference between independent events and disjoint events using probabilities andsimple examples.dro w Research Center finds that the demographic make-up of political parties is changingparty lines.Republican Total68DemocratCollege DegreeNo College DegreeTotal37316369132100100200degree?(d) Of thom who have collr(e) What in the-(1) Are

Question

Q48 drastically through the election cycles. Consider the following summary of education levels among(a) What is the probability a randomly selected participant has a college degree?(b) What is the probability that a randomly selected participant is a democrat?(e) What is the probability that a randomly selected particina11047. Suppose A and B are two events with P(A) = 0.36, P(B) =0.48, and the P(A or B) = 0.60.(a) Find P(An B).(b) Find P(A|B).(c) Are A and B independent events? Explain why or why not using probabilities.(d) Are A and B disjoint events? Explain why or why not using probabilities.48. Can two events A andB be independent of one another and disjoint? Explain what conditionsare needed for this to happen.49. It is estimated that 63% of Americans will watch the Masters golf tournament and only 48%will watch the British Open. Of those who watch the British Open, 78% watched the Masterstournament.(a) Using M to denote the event &#34;Watch the Masters&#34; and B to denote the event &#34;Watch theBritish Open&#34;, describe the probabilities given in the problem.(b) What is the probability that a randomly selected American watches both the Masters andthe British Open?(c) What is the probability that a person watches the British Open if it is known that theywatched the Masters tournament?(d) What is the probability that a person does not watch the British Open?(e) Are watching the Masters and watching the British Open independent events? Explainusing probabilities.(f) Are watching the Masters and watching the British Open disjoint events? Explain usingprobabilities.00. Explain the difference between independent events and disjoint events using probabilities andsimple examples.dro w Research Center finds that the demographic make-up of political parties is changingparty lines.Republican Total68DemocratCollege DegreeNo College DegreeTotal37316369132100100200degree?(d) Of thom who have collr(e) What in the-(1) Are

Accepted Answer

Let A and B two events. 
A and B are said to be disjoint if PA∩B=0.
A and B are independent if…

48. Can two events A andB be independent of one another and disjoint? Explain what conditions are needed for this to happen.