Rework problem 5 from section 4.1 of your text involving the computation of probabilities for Bernoulli trials. Use the following values instead of those found in your book. (1) At least 8 successes in 10 trials with p = 0.3 (2) At least 3 failures in 5 trials with p = 0.55 Only typing answer Please explain step by step

Rework problem 5 from section 4.1 of your text involving the computation of probabilities for Bernoulli trials. Use the following values instead of those found in your book. (1) At least 8 successes in 10 trials with p = 0.3 (2) At least 3 failures in 5 trials with p = 0.55 Only typing answer Please explain step by step

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 solve the following attached questions in section 4 which is "The project", first section explains the problem which is called "The problem". 1. Plot the ROC and calculate the AUC. 2.Generate 10 random numbers between 0 and 1 rounded to two decimal points. Take these 10 numbers as the probabilities for your patients and plot the ROC and calculate the AUC. Assume the same people as in part (1) get the flu during the flu season. 3. Generate 10 random numbers from the Beta distribution Beta(2, 2) and repeat part (2).
Sheila is conducting an experiment in which she is rolling a die. After rolling the die 90 times, she has collected the following data. Based on theoretical probability, she was expecting the die to land on each number 15 times. Sheila then remembered that experimental probability does not always equal theoretical probability, but it should approach it the more times an experiment is run. Sheila ran the experiment again rolling the die 180 times. For the 180 rolls of the die, she noticed that all of the frequencies were at most 20% away from what was expected based on the theoretical probability. She then combined the two data sets for a total of 270 rolls of the die. The minimum frequency that she could have obtained from any number in the combined data set is :______________ and the maximum frequency she could have obtained from any number is: _______________
Suppose we know that the probabilities P(A) = .5, P(B|A) = .3 and P(A or B) =.3. What is the value for P(A and B)? What is the value for P(B)?
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See pic for question 1 and 4 thank you
You are hiking through the woods, and come across some tracks; based on your expe- rience, you estimate there is a 40% chance the tracks are from a dog, a 30% chance the tracks are from a wolf, a 20% chance the tracks are from a coyote, and a 10% chance the tracks are from some other animal. Your friend, also a nature lover, notices some white hairs in the tracks. They know that 20% of dogs have white hair, 50% of wolves have white hair, 10% of coyotes have white hair, and 30% of other animals in the area have white hair. What are the odds of these tracks coming from a dog, wolf, coyote, or other animal?
Please follow the steps; answer #1, please; thank you!!
An experiment with three outcomes has been repeated 50 times, and it was learned that E1 occurred 20 times, E2 occurred 13 times, and E3 occurred 17 times. Assign probabilities to the outcomes. What method did you use? Show steps in Excel please
Chapter P, Section 1, Exercise 019 X Incorrect. The table below gives probabilitieş for various combinations of events A, B, and their complements. Probability of being in each cell of a two-way table A not A B 0.1 0.3 not B 0.4 0.2 Find P(A). Enter the exact answer. 0.7 P(A) = exact number, no tolerance Click if you would like to Show Work for this question: Open Show Work By accessing this Question Assistance, you will learn while you earn points based on the Point Potential Policy set by your instructor. Question Attempts: Unlimited Earn Maximum Points available % answer this question correctly 7. tv
please solve this practice question with a table
Thank you. I'm not sure about the result for the second question. What I'm having a hard time with is the probability that a total of 30 of the 546 crashes have occurred in the 48 time windows. My data shows that crashes occurred in 25 of these 48 time windows, with 3 in one of these and 2 in three others.