A college requires all incoming freshmen to live on campus. The college has two freshman dormitories, East and West. For an upcoming school year, there are 800 Incoming freshmen. Which method evenly assigns the students to the two dormitories so that each Incoming freshman has a fair chance of being selected for either dormitory? OA. OB. Using a random number generator, assign each incoming freshman a number, eliminating any duplicate numbers. Assign each Incoming freshman with a positive number to East dormitory, and assign each incoming freshman with a negative number to West dormitory. Using a two-sided coin, flip a coin for each incoming freshman. If the coin lands on heads, assign the freshman to East dormitory. If the coin lands on tails, assign the freshman to West dormitory. OC. Using a random number generator, assign each incoming freshman a number, eliminating duplicate numbers. After each incoming freshman is assigned a number, list the assigned numbers in ascending order. Assign the first 400 numbers on the list to East dormitory, and assign the last 400 numbers on the list to West dormitory. D. Using a random number generator, assign each incoming freshman a number, eliminating any duplicate numbers. Assign each incoming freshman with an even number to East dormitory, and assign each freshman with an odd number to West dormitory.