Answered: f the events have the same theoretical…

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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Medical records at a hospital show that 52% of patients have high blood pressure and 22 % patients have high cholesterol the conditions are related and 10% of patients have both find a probability a patient has at least one of the conditions( enter as whole number 95% would be entered as 95)
In parts (a) and (b), identify whether the events are Mutually Exclusive, Independent, or Neitther (events cannot be both disjoint and independent). a.) You and a randomly selected student from your class both earn A's in this course. _____ Mutually Exclusive _____ Neither _____ Independent b.) You and your class partner both earn A's in this course. _____ Independent _____ Neither _____ Mutually Exclusive c.) If two events can occur at the same time, they must be independent. _____ False _____ True
We are going to flip a fair coin (heads or tails with equal chance) 3 times, and record the outcome of each flip (H or T). Let event A be the event that there are 2 heads among the 3 flips. What is the event of AC (the complement of event A)? {TTT} {HHT, HTH, THH} {HHH, HTT, TTH, THT, TTT}. O {HTT, THH, HTH, TTT}
Events A, B, and C occur with respective probabilities 0.27, 0.54, and 0.38. Event C is independent of the events B and A. Event C is also independent of the joint occurrence of B and A. If the probability of the event Bn A is 0.22, compute the probability of the event BUAU C. (If necessary, consult a list of formulas.) 0 S
Events A and B are such that ??(??) = 0.55 and ??(?? ∪ ??) = 0.75. Given that A and B are independent and non-mutually exclusive, determine ??(??). Briefly discuss each of the five basic properties that apply to every probability.
Two marbles are drawn at random and without replacement from a box containing 6 blue and 1 red marbles. Let event A is defined as two blue marbles are drawn. The probability of event A is (Round your answer to three decimal places if needed)
If P(BIA) =P(B) then events A and B are O a. Not Mutually Exclusive O b. Independent O c. Dependent O d. Mutually Exclusive Previous page
The conditional probability of event A given event B has occurred is given by: * O P(A or B)/P(B). P(A and B)/P(A). O P(A and B)/P(B and A). O P(A and B)/P(B)
A fair red die and a fair blue die are rolled. Let A be the event that the sum of the dice is at least 8, and let B be the event that the blue die lands on a 3 or 4. Which of the statements below is true? P(A\B) < P(A) P(A\B) > P(A) P(A\B) = P(A)
Determine whether the following events are mutually exclusive. Explain your reasoning. Event A: Randomly select a female physics major. Event B Randomly select a physics major who is 19 years old. These events: choose one: (are, are not) mutually exclusive since: choose one: (all physics majors are female, not all physics majors are female, not every female physics major is 19years old, every female physics major is 19, it is possible to select a female physics major who is 19 years old, it is not possible to select a female physics major who is 19 years old, no physics majors are female)
Example 11 An unbiased die is thrown twice. Let the event A be 'odd number on the first throw' and B the event 'odd number on the second throw'. Check the independence of the events A and B.

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f the events have the same theoretical probability of happening, then they are called Mutually exclusive events Mutually exhaustive events Equally likely events Impossible events Back