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In a certain party game, a person who gets a red ticket will receive a prize. Everyone receives either a green ticket or a blue ticket when they arrive at the party, and the tickets can be traded as follows:
(i) A green ticket can be traded for a yellow ticket or a brown ticket
(ii) A blue ticket can be traded for a yellow ticket or an orange ticket.
(iii) A brown ticket can be traded for a yellow ticket or a grey ticket
(iv) A yellow ticket can he traded for a golden ticket or an orange ticket.
(v) An orange ticket can he traded for a golden ticket or a purple ticket.
(vi) A gray ticket can be traded for a red ticket.
(vii) A golden ticket can be traded (or a gray ticket or a purple ticket.
(viii) A purple ticket can be traded for a red ticket or black ticket
(ix) A black ticket can be traded for a red ticket.
Question: Which of the following is an accurate list of the tickets a person could have in order from beginning to end?
Green, Yellow, Purple, Black, Red
Green, Yellow. Golden, Gray, Red
Green, Orange, Purple, Red
Blue, Yellow, Gray, Golden, Red
Green
Yellow
Golden
Gray
Red
Purple
Blue
Orange
Black
Hence, option 2 is the correct answer.
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