Please explain how to figure it and help and thanks having trouble

Suppose a survey of the vehicle ownership of Kennesaw state students and they found that 70% of the students that are living on campus have at least one vehicle. If V = having at least one vehicle and C = living on campus, how would this statement be put into probability notation? a. 0.7 = Px[V] b. 0.7 = Px[ VC] c. 0.7 = Px[Voc d. 0.7 = Pr[CV] e. 0.7 = PVC] Using the scenario in problem above how would you express Ba[V" | C] in English: a. The probability that a student who is not living on campus has no vehicle. b. The probability that a student who has no vehicle is not living on campus. c. The probability that a student is not living on campus and has no vehicle. d. Both a and care correct - they are two different ways of saying the same thing. e. Both b and c are correct - they are two different ways of saying the same thing. f. a, b, and c are all correct - they are three different ways of saying the same thing. g. None of the above (then give the correct "translation into English). Using the scenario in problem 2, suppose that 7% of the students who are not living on campus do not have any vehicle, and suppose that 40% of the students who have at least one vehicle are not living on campus. a) Express 7% and 40% in the correct probability notation, e-g., 0.07 = Px[?]. b) Express the complements of the 70% quantity in problem 2, along with the complements of the 7% and 40% in part (a) of this problem, in the correct probability notation. E.g., if 0.07 = P:[X], then 0.93 = Pxpx]. Check the notes or use a Venn diagram to determine what to do if the original probability is a conditional one. c) Can you find the probability that a randomly selected respondent was living on campus? If yes, please find the probability. If no, please explain why. d) Can you find the probability that a randomly selected respondent has at least one vehicle? If yes, please find the probability. If no, please explain why. e) What percent of students that have at least one vehicle are living on campus? f) Compare your part e answer to the 70% of problem 2. If they are different, explain why they are different, and if they are the same explain why they are the same