Please help me with all parts. Thank you so much! (all info is below)

Q 1.

Suppose that you have 9 cards. 5 are green and 4 are yellow. The cards are well shufed. Suppose that you randomly draw two cards, one at a time, without replacement. . G1 = rst card is green . G2 = second card ls green Draw a tree diagram of the situation. (Enter your answers as fractions.) Enter the probability as a fraction. P(G1 AND 62) = Part (c) Enter the probability as a fraction. P(at least one green) = Part (d) Enter the probability as a fraction. P(G2 | G1 ) = Part (e) Are G2 and G, independent events? Explain why or why not. O G1 and G2 are not independent because they are the same color card. O G1 and G2 are independent because the chance of choosing a green card second depends on the color of the card chosen as the first card. O G1 and G2 are not independent because after choosing the first green card, the probability of choosing another green card has changed. O G1 and G2 are independent events because the probability of choosing a green card does not change after choosing the first card. Submit AnswerSuppose that the probability that an adult in America will watch the Super Bowl is 36%. Each person is considered independent. We are interested in the number of adults in America we must survey until we find one who will watch the Super Bowl. Part (a) In words, define the Random Variable X. the number of adults surveyed until one who watches the Super Bowl is found the adult's opinion regarding the Super Bowl the number of adults who watch the Super Bowl the favorite team of the adult - Part (b) List the values that X may take on. O X = 1, 2, 3, ... O X = 0, 1, 2, ... O X = 1, 2, 3, ..., 98, 99, 100 O X = 36 Part (c) Give the distribution of X. x - 0 0) Part (d) How many adults in America do you expect to survey until you find one who will watch the Super Bowl? (Round your answer to the nearest whole number.) adultsFind the probability that you must ask 4 people. (Round your answer to four decimal places.) Find the probability that you must ask 5 or 6 people. (Round your answer to four decimal places.)