2. Consider the experiment that consists of flipping a fair coin once and then rolling a falf six-sided die. a. Draw a tree diagram showing the different outcomes of the experiment. b. Determine the sample space for the experiment. C. List the outcomes in the event where you get a tail and a number greater than 4. d. Determine the probability of getting a tail and a number greater than 4.

2. Consider the experiment that consists of flipping a fair coin once and then rolling a falf six-sided die. a. Draw a tree diagram showing the different outcomes of the experiment. b. Determine the sample space for the experiment. C. List the outcomes in the event where you get a tail and a number greater than 4. d. Determine the probability of getting a tail and a number greater than 4.

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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the coin, then spin the spinner. a. List the 10 outcomes in the sample space. The first one has been done for you. Coin Flip Heads Heads Tarlss Heads Heads Taids Heads Tails Taits Heads Spin 1 e. 2 5 1 3 5 2 4 3 1 Let A = the coin comes up heads. b. Find P (A) C. Does the coin flip affect the spinner? d. Multiply P (A) by P (B). events. f. Does P(An B) = P(A) * P(B)? If so, this is evidence that A & B are NOT independent. 2 sides, H & T no Let B = the spinner lands on an odd number c. Find P (B) 5 sections numbered 1-5 YERT Therefore, we say that events A & B are Look at the sample space and find P (A and B). This means the same thing as P(An B). If not, then we know that the two events are Event 2: Spin the spinner 3 times in a row. a. Find the probability that you get these three spins: 2, 2, 2. b. Find the probability that you get NO 2s in the three spins. c. Find the probability that you get "at least one 2" in your three spins. d. Changing the event slightly here...what is the…
Assume Heads and Tails are equally likely. Write down the sample space of outcomes when flipping a fair coin three times. Use the sample space to calculate the probability of exactly 3 Tails in 3 flips. Use the sample space to calculate the probability of at least 1 Head in 3 flips.
You flip five coins and tally up the number of heads and tails. (You do not record the individual coin tosses.) a.) Describe the elements of the sample space in this experiment. (There should be 6.) b.) Let A be the event "a majority of the coins landed heads". List the elements of A. c.) Give an example of an event B in this experiment which is disjoint from A.
Jean and Paul play three games of pool.They are equal in ability. 1. Find the sample space using a tree diagram to show the possibilities Jean and Paul have to win games. 2. What is the probability that either Jean or Paul wins all three games? Write the number of ways either Jean or Paul wins all three games.(Refer to sample space) 3. What is the probability that either Jean or Paul wins two out of three games? Write the number of ways either Jean or Paul wins two out of three games.(Refer to sample space)
Question 1Suppose we have an experiment that consists of flipping a coin 5 times.i. Find the total number for the outcomes for this experiment? ii. List all the elements in the sample space?iii. Find the probability that tails will be occurring at least 2 times on three coin flips?iv. Find the probability of getting all Head and all Tail on five coin flips?Question 2A bag has 10 blue balls and 5 red balls. 2 balls are to be drawn successively and without replacement. What is the probability that the first ball is red and the second is blue?Question 3Two coins are loaded so that each comes up heads 80% of the time when tossed. If the coins are both tossed simultaneously, i. What probability will the result be both are Tail?ii. What probability will the result give Head and Tail?
Please advise. Keep on tossing a coin until one gets a head. List 2 possible outcomes from this sample.
A game has two four-sided dice having the numbers 7, 8, 9, and 2 on their faces. Outcomes in the sample space are pairs such as (7,8) and (2,2). a. How many elements are in the sample space? b. Express the event "the total showing is even" as a set. c. What is the probability that the total showing is even? d. What is the probability that the total showing is greater than 14? ... Identify the problem solving method that should be used. Choose the correct answer below. A. The Choose Good Names for Unknown Strategies Principle O B. The Be Systematic Principle OC. The Draw Pictures Principle O D. The Analogies Principle
Suppose we toss a fair coin, with a head (H) on one side and a tail (T) on the other side, four times. a. Specify the sample space. b. Find the probability of obtaining exactly four heads. c. Find the probability of obtaining at least three head.
List the sample space and tell whether the events are equally likely. Roll a fair 6-sided die; record the number. {1, 2, 3, 4}, equally likely {1, 6}, not equally likely {1, 2, 3, 4, 5, 6}, not equally likely {1, 2, 3, 4, 5, 6}, equally likely {1, 6}, equally likely
Mai chooses a letter at random from the word DREAM, then flips a fair coin. 1. Write all the possible outcomes in the sample space. 2. What is the probability that Mai chooses the letter D and the coin lands on tails?
4- In a hospital unit there are 12 nurses and 7 physicians. 6 nurses and 4 physicians are female. If a staff person is selected, find the probability that subject is a nurses or male. Do the sample space.