2. Do your Owil work. Wme up your own southe solution with other individuals. That is, c3. Show your steps/work to earn credits.4. Copy question and write your solution on sep5. Scan your paper as PDF file and upload file t1. When a red die and a blue die are rolled, thesample space consists of 36 elements.(a) Construct this sample space.(b) How many elements in the sample spaceexhibit a 6 on one or both dice?(c) How many elements in the sample spaceexhibit an even number (2, 4, 6) on theblue die?(d) How many elements in the sample spaceexhibits a 6 on either die (part b) and aneven number on the the blue die (part c)?(e) Why doesn't (b) and (c) add up to (d)?3. Calculate the probabilities associated withrolling 2 dice.(a) Pr (rolling a 6 on the blue die)(b) Pr (rolling a 6 on the red die)(c) Pr (rolling only one 6)

Answered: Image /qna-images/answer/966ccefd-5b01-4e82-af73-9e2a56c7f505.jpg

Answered: 1. When a red die and a blue die are…

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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In the rolling of two fair dice calculate the following (refer to image).
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?
a as a list b as a table c as a tree diagram 4 Four cards marked 6, 7, 8 and 9 are in a hat. One card is drawn out and placed on a table. This is to be the tens digit of a two-digit number. Another card is then drawn out of the hat and placed beside the first card to complete the number. a Draw a tree diagram to show the sample space of this experiment. b How many outcomes are in the sample space? c If the cards are drawn at random, what is the chance of getting the number 78?
Five state officials are listed to the right. Lieutenant Governor (L) Secretary of State (S) Attorney General (A) Representative (R) Press Secretary (P) a. List the 10 possible samples (without replacement) of size 3 that can be obtained from the population of five officials. b. If a simple random sampling procedure is used to obtain a sample of three officials, what are the chances that it is the first sample on your list in part (a)? the second sample? the tenth sample? a. List all 10 possible samples (without replacement) of size 3. Use the letter abbreviation for each official. (Use a comma to separate answers as needed.) b. What is the chance that the first sample in your list is selected? Type an exact answer.) What is the chance that the second sample in your list is selected? Type an exact answer.) What is the chance that the tenth sample in your list is selected? (1)
the sample space listing the eight sample events that are possible when a couple has a 3 children is?
3. In a multiple-choice test, each question has 4 options, and a student randomly guesses the answers. If there are 10 questions, what is the probability that the student gets exactly 5 correct answers?
Consider an experiment in which there are 4 groups and within each group there are 12 participants. What is the degrees of freedom for the denominator (within)?
. A small-town carnival has a simple game that you can play with a number cube. If you roll a 6 you win a fluffy teddy bear. If you roll a 1, 2, 3, 4, or 5 you get a piece of stale gum. After watching other children play the game 50 times, only 2 children have won a teddy bear. You decide to simulate the game with a random number table. a) Determine labels for your outcomes. b) Using the random number table below, determine how many times a “6” appears in 50 trials. c) What percentage of a “6” in 50 trials did you get from the simulation? d) What percentage of a “6” did you observe at the carnival? e) How do your answers for parts (c) and (d) compare? What does this tell you about the
A coin is flipped once. If the result is a heads, the coin is flipped 2 more times, and the result (heads or tails) of each successive flip is noted. If the result is a tails, the coin is flipped 3 more times and the result of each successive flip is noted. How many possible outcomes are in the sample space of this experiment?

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