The Additive Rule is useful in this problem, though it can be circum-vented. In a certain probability experiment, events A and B are definedso that P(A) = 4, P(AUB) = .8, and P(B) = .5. Find (a) P(An B),(b) P(AU Bº), (c) and P(A°n Bº).%3D%3D

Given P(A)=0.4, P(B)=0.5, P(AUB)=0.8

Answered: The Additive Rule is useful in this…

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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Question 3 (a) Complete the following probability distribution if P(6) equals two-thirds of P(4). Give the values of x and y. Then, find u, o² and o for the distribution. (b) X P(X) 1 0.23 2 0.18 4 X 6 y 9 0.015 The quality assurance engineer of a television (TV) manufacturer inspects TVs in lots of 100. He selects 5 of the 100 TVs at random and inspects them thoroughly. Assuming that 6 of the 100 TVs in the current lot are defective, find the probability that exactly 2 of the 5 TVs selected by the engineer are defective.
O Question 27 Deandre buys a bag of cookies that contains 4 chocolate chip cookies, 5 peanut butter cookies, 9 sugar cookies and 4 oatmeal raisin cookies. What is the probability that Deandre randomly selects a peanut butter cookie from the bag, eats it, then randomly selects another peanut butter cookie? (Round your answer to 4 decimal places.) Submit Question
Consider two random variables X and Y with p(X, Y) = 0. Which of the following statements is always correct? O a. X and Y are independent but correlated. O b. X and Y are uncorrelated. O c. X and Y are independent. O d. X and Y are uncorrelated but not independent.
QUESTION 11 Sales records of a flower shop showed the following number of flower bouquets sold daily for each of the last 30 days. Number of Days Number of Bouquets Sold 10 15 20 25 30 10 8 3. The probability of selling at least 25 bouquets on any given day is 5/30 + 10/30 + 8/30 = 0.766. O True O False
Question 11
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Question # 2 If P(B) = 0.05, P(A|B) = 0.70 and P(A|Bº) = 0.30, find P(B|A). Question # 3 Two fair dice are thrown. i. Given that a total score of al least 10 is obtained, what is the probability of at least one six occurring? ii. Consider the absolute difference, D, between the scores of the two dice. Provide the probability distribution of D.
Question 2 Please solve with simple probability rules
Suppose that the odds in favor of an event E are 15 to 13. Then find the probability of E OA 13 / 28 OB 15 / 28 13/ 15 OD. 15 / 13
1. Suppose A and B are events in a probability experiment. Suppose P(A) = .6, P(B) = .4, and P(AN B) = .23. Find the following probabilities. (a) P(AU B) (b) P(AN Bº) (c) P(A°UB)
Question 2 Suppose that the odds in favor of an event E are 13 to 15. Then find the probability of E OA 13 / 15 Ов 15/ 28 OC. 13 / 28 OD 15 / 13 n to another question will save this response.
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The Additive Rule is useful in this problem, though it can be circum- rented. In a certain probability experiment, events A and B are defined o that P(A) = 4, P(AUB) = .8, and P(B) = .5. Find (a) P(ANB), b) P(AU Bº), (c) and P(A°n B°).