Example 9.4 Find the chance of getting 3 successes in 5 trials when the chance of getting a success in one trial is 2/3.
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Q: Consider two independent events A and B such that P(A) = 0.5 and P(B) = 0.6, what is P(AUB)? %3D
A: Given that A and B are independent events. Thus, P(A n B) = P(A)P(B) = 0.5*0.6 = 0.3
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A: P(A or B) means P(A∩B)P(A & B) means P(A∪B)P(A∩B)=P(A)+P(B)-P(A∪B)
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Q: When are two events said to be Independent? give a real-life example to explain the answer.
A: Independent events: Let A and B be two events. The events A and B are said to be independent if…
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Q: How do I calculate the probability of having 4 successes or less in 10 trials, when the probability…
A: Given: Probability of success (p)= 0.25 Number of trials (n)=10 Consider X be the random variable…
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Q: Example 9.9 A perfect die is thrown a large number of times in sets of 8. The occurrence of 5 or 6…
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Q: Calvin's noticed that his mother will serve rice with dinner 68% of the nights, will serve carrots…
A: The probability that mother will serve rice with dinner is 0.68.
Q: part 2
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Q: A person drives 40% of the time walks 25% of the time and rides the bus 35% of the time as he goes…
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Q: Example 7. A dice is loaded in such a way that the probability of each face is proportional to the…
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Q: please solve part b and part d only
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A: Given data, p=66.4%=0.664 n=12 P(X=8)=?
Q: For the binomial experiments in Problem find the probability of 5 successes in 10 trials if p =…
A: Given: Number of success (r)=5 Number of trials (n)= 10 Probability of success (p)=0.4
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Q: Example 46. In a single throw with 2 dice find the chance of throwing (i) 8 11.
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Q: Suppose all 8 possible outcomes of an experiment are equally likely and denoted as E,, E2, E3, E4,…
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- Example 2.3.26 The probability that a dealer will sell at least 20 televisions in a day is 0.45 and the probability that he will sell less than 24 televisions is 0.74. What is the probability that he will sell 20, 21, 22 and 23 televisions during the day?How could knowledge of probabilities be used to analyze the data given in the table?A small computer lab has 2 terminals. The number of students working in this lab is recordedat the end of every hour. A computer assistant notices the following pattern:- If there are 0 or 1 students in a lab, then the number of students in 1 hour has a50-50% chance to increase by 1 or remain unchanged. - If there are 2 students in a lab, then the number of students in 1 hour has a 50-50%chance to decrease by 1 or remain unchanged. (a) Write the transition probability matrix for this Markov chain.(b) Suppose there is nobody in the lab at 7 am. What is the probability of nobody workingin the lab at 10 am?
- Suppose you are conducting a test of significance to try to determine whether your cat, Hope, will go to the correct object (out of two) when it is pointed to. You test Hope 100 times and finds she goes to the correct object in 70 out of those 100 trials. In this scenario, what is the variable? Whether or not Hope goes to the correct object The 100 trials The proportion of the 100 trials that Hope goes to the correct object The long term proportion (probability) that Hope will go to the correct objectPlease help me solve this questionSolve it correctly please. I
- This is about Binomial Distribution, need help understanding how to solve the problemAn instructor gives his class a set of 12 problems with the information that the next quiz will consist of a random selection of 4 of them. If a student has figured out how to do 9 of the problems, what is the probability the he or she will answer correctly (a) all 4 problems? 0.2545(b) at least 3 problems.I understand all of this except: Why did the probability start at 125+5 instead of 120+5?