Two coins are tossed. Assume that each event is equally likely to occur. a) Use the counting principle to determine the number of sample points in the sample space. b) Construct a tree diagram and list the sample space. c) Determine the probability that no tails are tossed. d) Determine the probability that exactly one tail is tossed. e) Determine the probability that two tails are tossed. 1) Determine the probability that at least one tail is tossed. a) There is/are sample point(s) in the sample space. b) Construct a tree diagram. Choose the correct answer below. O A OB. O C. OD. H What is the sample space? Choose the correct answer below. OA H, T, HH, HT, TH, TT B. H,T,H,T OC. HT D. HH, HT, TH, TT c) The probability that no tails are tossed is (Simplify your answer.) d) The probability that exactly one tail is tossed is (Simplify your answer.)) e) The probability that two tails are tossed is (Simplify your answer.) 1) The probability that at least one tail is tossed is (Simplify your answer.)