Let (S.lo be a simple random walk starting from 0. Let P(S,never returns to 0 is at most . What is the smallest possible value that p can take?- 1) = p. If the probability that the simple random walk

Given Information: Let Snn≥0 be a simple random walk starting from 0. Let PS1=1=p if the probability…

Answered: Let (S.lo be a simple random walk…

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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PLEASE ANSWER (d) ONLY. a-c have been answered. Suppose a dresser drawer has blue shirts, yellow shirts, red shirts, and green shirts so that if a shirt is pulled from the drawer at random, each color has an equal chance of being drawn. P(Green) = P(Blue) = P(Red) = P(Yellow) = ¼. Complete parts (a) – (d) to create a probability distribution for the number of yellow shirts if two shirts are pulled from the drawer at random (replacing the shirt after each draw). (a) List each possible outcomefor the colors of the shirts if two shirts are drawn randomly from the drawer. Green, Blue, / Green, Red, / Green, Yellow, / Green, Green Blue, Green / Blue, Blue / Blue, Red / Blue, Yellow Red, Green / Red, Blue / Red, Red / Red, Yellow Yellow, Green / Yellow, Blue / Yellow, Red / Yellow, Yellow (b) List the possible events for the number of yellow shirtsif two shirts are drawn randomly from the drawer. Green, Yellow / Blue, Yellow / Red, Yellow Yellow, Yellow (c) Find the probability of each…
2. Let X be the mean of a random sample of n = 25 from N(30, 9). Find the probability that the sample mean is between 29.8 and 30.6.
Based on the survey assume that 49% of consumers are comfortable having drones deliver their purchases. Suppose that we want to find the probability that 5 consumers are randomly selected exactly 2 of them are comfortable with delivery by drones. Indemnify values of n, x, p, and q.
An urn contains 8 white balls and 2 red balls. A second urn contains 3 white balls and 8 red balls. An urn is selected, and a ball is randomly drawn from the selected urn. The probability of selecting the first urn is 0.65. If the ball is white, find the probability that the second urn was selected. (Enter answer as a decimal with at least 4 correct decimal places)
Suppose that in a year of 365 days, it rains on 62 days. There is lightning on 13 days. There is both lightning and rain on 12 days. Compare the chance that a rainy day has lightning to the chance that a day with lightning has rain. Show your work here P(lightning | rain) = P(rain | lightning)
A bag contains 9 Blue balls, 5 Red balls, and 7 Green balls. Two balls are going to be drawn from the bag (one at a time) and then put to the side (they are not returned to the bag). Let event B = blue ball chosen, R = Red ball chosen, and G = Green ball chosen. What is P(BR)? Write an answer to 4 decimal places. Ih
Suppose a coin with Pr[H] = 2/3 is flipped 3 times. Using a tree, find the probability that heads was flipped two of the three times.
The probability that a machine develops a fault within the first 3 years of use is 0.003. If 40 machines are selected at random, the probability that 38 or more will not develop any faults within the first 3 years of use is ....
Suppose that the probability an archer will hit a target is 0.80 and that each shot is independent. If the archer shoots 6 times, what is the probability she hits the target at least 5 times? (Round your answer to three decimal places.)
The flight from Greenville to Charlotte can take anywhere from 43 minutes to 68 minutes. Suppose the random flying times, X, are uniform from 43 to 68 minutes. What is the probability a flight last longer than 59? or P(X>59) Do not round.
How was the correct answer of 0.0741 attained?
A hacker is trying to guess someone's password. The hacker knows (somehow) that the password is 4 digits long, and that each digit could be a number between 0 and 9. Assume that the hacker makes random guesses.What is the probability that the hacker guesses the password on his first try? Please report the answer to four decimal places.

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Let (S.lo be a simple random walk starting from 0. Let P(S, 1)= p. if the probability never returns to 0 is at most . What is the smallest possible value that p can take?