Question

Assume that there are 3 different issues of Newsweek magazine, 4 different issues of Time, and...

Assume that there are 3 different issues of Newsweek magazine, 4 different issues of Time, and 2 different issues of Popular Science, including the December 1st issue, on a rack. You choose 4 of them at random. (1) What is the probability that you choose 1 issue of Newsweek and 3 issues of Time? equation editorEquation Editor (2) What is the probability that you choose at least 3 of the Time magazines?

Homework Answers

Answer #1

Q1) Probability that we choose 1 issue of Newsweek and 3 issues of Time is computed here as:

= Total ways to choose 1 issue of Newsweek from 3 issues of Newsweek * Number of ways to choose 3 issues of time from 4 issues of Time / Total ways to choose 4 issues from total 9 issues

Therefore 0.0952 is the required probability here.

Q2) The probability that we choose at least 3 of the Time magazines is computed here as:

= Probability that 3 time magazines are chosen + Probability that all 4 Time magazines are chosen

Therefore 1/6 = 0.1667 is the required probability here.

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Assume that there are 6 different issues of Time magazine, 5 different issues of Popular Science,...
Assume that there are 6 different issues of Time magazine, 5 different issues of Popular Science, and 3 different issues of Newsweek, including the December 1st issue, on a rack. You choose 4 of them at random. (1) What is the probability that exactly 3 are issues issue of Time? equation editorEquation Editor (2) What is the probability that you choose the December 1st issue of Newsweek?
For this problem, assume that you weigh 400 duck hatchlings. You find that 83 are slightly...
For this problem, assume that you weigh 400 duck hatchlings. You find that 83 are slightly underweight, 10 are severely underweight, and the rest are normal. (1) What probability should be assigned to a single duck hatchling's being slightly underweight? equation editorEquation Editor (2) What probability should be assigned to a single duck hatchling's being severely underweight? equation editorEquation Editor (3) What probability should be assigned to a single duck hatchling's being normal? equation editorEquation Editor
Rework problem 11 from section 2.4 of your text (page 81) about your friend who has...
Rework problem 11 from section 2.4 of your text (page 81) about your friend who has tickets to a concert and who selects 2 of them at random to give to you, but assume that your friend has 11 tickets of which 4 are in the front row and 7 are in the tenth row. (1) What is the probability that both of the tickets you receive are in the front row? equation editorEquation Editor (2) What is the probability...
Time (months) 0 1 2 3 4 5 Rate pollutants are escaping (tons/month) 4 5 9...
Time (months) 0 1 2 3 4 5 Rate pollutants are escaping (tons/month) 4 5 9 12 16 21 Use this data to sketch a smooth curve relating the two variables. Draw rectangles on the graph you drew to help you underestimate the total pollutants that escaped during the first month. What underestimate did you obtain? equation editor tons Draw rectangles on this graph to help you overestimate the total pollutants that escaped during the first month. What overestimate did...
5. A survey of top executives revealed that 15% of them regularly read Time magazine, 25%...
5. A survey of top executives revealed that 15% of them regularly read Time magazine, 25% read Newsweek, and 50% read U.S. News & World Report. Five percent read both Time and U.S. News & World Report. What is the probability that a particular top executive reads either Time or U.S. News & World Report regularly? 6. A study by the National Park Service revealed that 75% of the vacationers going to the Rocky Mountain region visit Yellowstone Park, 30%...
Problem 1 The demand for a certain weekly magazine at a newsstand is a discrete random...
Problem 1 The demand for a certain weekly magazine at a newsstand is a discrete random variable, X, with an expected value of 3 magazines sold per week. Furthermore, the distribution of variable X is symmetric about the value of 3. The magazines are sold for $6.00 per copy to the customers and cost $4.00 per copy for the owner of the newsstand. At the beginning of each week, the owner of the newsstand buys 6 magazines to sell during...
Suppose that five 4-sided dice are rolled, with the numbers 1, 2, 3, and 4 being...
Suppose that five 4-sided dice are rolled, with the numbers 1, 2, 3, and 4 being the equally-likely outcomes for each die. What is the probability that at least two of them result in the outcome 1 and at least two of them result in the outcome 2? (I suggest that you make use of a multinomial distribution to obtain the answer.)
A bag contains 3 white, 4 black and 5 red marbles. You draw 4 of them...
A bag contains 3 white, 4 black and 5 red marbles. You draw 4 of them at random. (A) Find the probability that you draw 2 white, 1 black, and 1 red marble (B) Find the probability that you draw at least 1 red marble
An elementary school is offering 3 language classes: one in Spanish, one in French, and one...
An elementary school is offering 3 language classes: one in Spanish, one in French, and one in German. These classes are open to any of the 99 students in the school. There are 38 in the Spanish class, 35 in the French class, and 17 in the German class. There are 13 students that are in both Spanish and French, 5 are in both Spanish and German, and 6 are in both French and German. In addition, there are 2...
There are 10 equally-weighted balls in a non-transparent bag, we know in advance that 4 of...
There are 10 equally-weighted balls in a non-transparent bag, we know in advance that 4 of them are yellow balls and 6 of them are white balls, now we randomly pick 2 balls out of the bag. (10 pt) Use the combination equation to compute the probability of obtaining 2 yellow balls. Use the combination equation to compute the probability of obtaining 1 yellow ball and 1 white ball. Let us randomly select 3 different numbers from 0 to 9,...