Q2. If a die is rolled one time, find these probabilities (a) Getting a 3 (b) Getting a number greater than 5 (c) Getting a number greater than 7

Whenever Suzan sees a bag of marbles, she grabs a handful at random. She has seen a bag containing three red marbles, five green ones, three white ones, and one purple one. She grabs five of them. Find the probability of the following event, expressing it as a fraction in lowest terms. She has no more than one white one.

n = 143 is the number of M&Ms in my bag and x =6 is my count for Green M&Ms. Suppose I reach into my bag and pull out a green M&M and eat it, what is the probability that I will choose a green M&M again?

A box has four red balls numbered 0 - 3 and six black balls numbered 4 - 9. Let A be the event that you select a red ball and B be the event that you select a ball with an odd number. Find the following probabilities and decide if A and B are independent. Write all probabilities as decimals rounded to three decimal places. P(A) = P(A | B) = A and B independent (write the words "are" or "are not")

Calculate the probability of this event   Franklin has opened his bag of plain M&Ms and counted each color. He has determined that if someone randomly chooses an M&M from his bag, the probabilities are 10% red, 15% blue, and 28% yellow. What is the probability of choosing the remaining color, brown?

Find P(A or B or C) for the given probabilities. P(A) = 0.33, P(B) = 0.24, P(C)= 0.19 P(A and B) = 0.11, P(A and C) = 0.02, P(B and C) = 0.09 P(A and B and C) = 0.01 P(A or B or C) =

Suppose a single die is rolled. Find the probabilities. (Enter the probabilities as fractions.) (a) 4, given that an odd number was rolled 1/6 (b) 1, given that an odd number was rolled 1/2

John has 2 coins, one fair and the other unbalanced so that the probability of its coming up tails is 3/4.  He picks one of the coins at random, tosses it, and it comes up tails. What is the probability that he picked the unbalanced coin? (Enter your probability as a fraction.)

Whenever Suzan sees a bag of marbles, she grabs a handful at random. She has seen a bag containing four red marbles, two green ones, five white ones, and two purple ones. She grabs eight of them. Find the probability of the following event, expressing it as a fraction in lowest terms. She has at least one green one.

Whenever Suzan sees a bag of marbles, she grabs a handful at random. She has seen a bag containing three red marbles, four green ones, three white ones, and two purple ones. She grabs seven of them. Find the probability of the following event, expressing it as a fraction in lowest terms. She has at least one green one.