Suppose that you have 12 cards. 8 are green and 4 are yellow. The 8 green cards are numbered 1-8. The 4 yellow cards are numbered 1-4. The cards are well shuffled. You randomly draw one card. G = card drawn is green, Y= card drawn is yellow, and E = card drawn is even-numbered. Round all values to 4 places where possible. (a) P(G) = (b) P(GIE) = (c) P(G AND Y) = (d) P(G AND E) = (e) P(G OR E) = (f) Since P(G AND E) #0 vv, G and E are not mutually exclusive? (g) Since P(G AND Y) =0 vv, G and E are mutually exclusive