We know that if X ~ Pois()1), Y ~ Pois(12) and X and Y are independent, then (X + Y) ~ Pois()1 + 12). Using this result, we can conclude that the sum of n independent Pois(1) r.v.s has a Pois(n) distribution. Given this, which of the following is implied by the central limit theorem: Select one: O a. vn(Pois(n) - 1) - N(0, 1) O b. 1 Pois(n) > N(0, 1) O c. 1 Pois(n) - 1 O d. Vn(1 Pois(n) - 1) , N(0, 1)