6. Let A₁ and A₂ be the events that a person is left-eye dominant or right-eye dominant,respectively. When a person folds his or her hands, let B₁ and B₂ be the events that the leftthumb and right thumb, respectively, are on top. A survey in one statistics class yielded thefollowing table:A₁A₂TotalsB₁51419B₂7916Totals122335If a student is selected randomly, find the following probabilities:a) P(A₁n B₁)b) P(A₁ U B₁)c) P(A₁|B₁)d) P(B₂|A₂)e) If the students had their hands folded and you hoped to select a right-eye-dominantstudent, would you select a "right thumb on top" or "left thumb on top" student? Explainwhy using appropriate probabilities.

It is given that the data represents a survey in one statistics class yielded.Note: According to…

Answered: f a student is selected randomly, find…

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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Q-3 If P(A) = 0.2, P(B) = 0.3, and P(A n B) = 0.1, determine the following probabilities: c. P(A' n B) a. P(A' U B) d. P(A n B') b. P(A U B) е. PI(A U B)]
Q2: If P(A) = 0.25, P (B)=0.45, P (AB)=0.43, draw the Venn diagrams and determine the following probabilities: 1. P(ACB); 2. P(AUB); 3.P(AB): 4.P(AUB): 5.P(ANB).
Ken is considering entering a local fishing tournament, but his choice to enter depends somewhat on whether his rival, Billy, will enter the same fishing tournament. Ken thinks that he has a 0.40 probability of winning the fishing tournament if Billy does not enter the tournament, and a 0.15 probability of winning if Billy does enter the fishing tournament. If the probability that Billy enters the fishing tournament is 0.30, a) find the probability that Ken wins the fishing tournament. b) If Ken does not win the fishing tournament, what is the probability that Billy did not enter the tournament?
I need the answer as soon as possible
2a) Using calculator find the following probabilities: iii) P(-0.20 ≤z<-.50) 0.1122 O-0.1122 0.8878 0.5
In a recent election there were 1000 eligible voters. They were asked to vote on two issues, A and B. The result were as follows: 300 people voted for A, 450 people voted for B, and 50 people voted for A and B. If one person is chosen at random from the 1000 eligible voters, find the following probabilities: 1) The person voted for A, given that he voted for B. 2) The person voted for B, given that he voted for A.
14. Event A and Event B are dependent. 21 a) P(B)=; p(A and B) 200 P(B|A) = b) P(B|A) = ; P(A and B) P(B) = 200
Q2: If P(A)=0.25, P(B)=0.7, P(B|A)=0.6, draw the Venn diagrams and determine the following probabilities: 1-P(AUB); 2-P (ANB); 3-P(ABC); 4-P(ACNBC); 5-P (AC U BC)
How do you determine the following probabilities? 1.)For n=4 and π=0.11, what is P(X=0)? 2.)For n=11 and π=0.30, what is P(X=10)? 3.)For n=11 and π=0.50, what is P(X=9)? 4.)For n=2 and π=0.86, what is P(X=1)?
Number 2
2b) Find zo for the following probabilities: i) P(Z > Zo) - 0.25 O-0.67 O o 0.67 O 0.5 Jimmy and Rosalynn Carter celebrate 76 years of marm to

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f a student is selected randomly, find the following probabilities: a) P(A₂n B₁) b) P(A₁ U B₁) c) P(A₁|B₁) JY DCD 14 )