Suppose we are told that data is generated randomly from one of two distributions: Prob(0) Prob(1) Prob(2) Prob(3) Distribution A: 0.1 0.2 0.3 0.4 Distribution B: 0.4 0.3 0.2 0.1 Suppose that we see a 0's, b 1's, c 2's, and d 3's. Compute the likelihood (or log-likelihood if you prefer) of distributions A and B, in terms of a, b, c, and d. Under what circumstances is A more likely than B

Martin likes to make flower bouquets that have 3 daffodils and 4 tulips per vase. a daffodil has a mass of d grams, a tulip has a mass of t grams, and the vase has a mass of u grams. the expression 5(3d + 4t + v) describes the mass of 5 bouquets. match each amount in the situation with the expression that represents it. situation expression number of bouquets mass of one bouquet mass of the tulips in one bouquet 4t mass of the daffodils in one bouquet 3d + 4t + v

Marcus and cody both leave the park at the same time, but in opposite directions. if cody travels 6 mph faster than marcus and after 4 hours they are 64 miles apart, how fast is each traveling? solve using rare times time = distance.

20 ! brainliest ! add and simplify your answer.