Determine the following: (a) Is this a valid PMF? verify (b) What is the CDF? (c) Probability that WSU wins at least 1 game
Q: What is the probability of getting more than ten heads?
A: Here Given Number of coin =15 And coin is Fair so probability of Head =p=0.5 So Here we can use…
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Q: Levi buys a bag of cookies that contains 8 chocolate chip cookies, 8 peanut butter cookies, 6 sugar…
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A: The probability that more than 400 cars will require service = P[X>400] = 1
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Q: Find the indicated Probability given P(A)=0.4 P(B)=0.6 P(A and B)=0.2 P(A or B)
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Q: The probability an employee fails to come to work is 0.017. A large engineering firm employs 650…
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Q: % of the time that he goes up to bat). If he goes up to bat 13 times, what is the probability that…
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Q: A vacuum salesman closes on a sale 19% of the time he gives his sales pitch. He has 4 presentations…
A: The given information is as follows:The sample size is The probability of the salesman closing on a…
Q: A box contains three coins: two regular coins and one fake two-headed coin (P(H)=1). You pick a coin…
A: Let A be a regular coin is chosen let B be the two-headed coin is chosen P(A)=0.66 P(B)=0.33…
Q: Amos is practicing a game of skill and has won 34 times and has tied 67 times in the last 200 games.…
A: Given Data: P( winning)=34/200 P( tie)=67/200
Q: in the world series two teams play until one team has won four games. Suppose Atlanta is playing…
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Q: The percentage of wins for a football team going into the playoffs was 90% last season. a. What is…
A: Given data The percentage of wins for a football team going into the play offs was 90% last season
Q: on has blood type A is 0.3.Two persons are selected at random. What is the probability that neither…
A: Consider: E: The event that selected person has Blood type A. We have P(E)=0.3 The probability of…
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Q: The odds against the horse Bucksnot winning the race are 11:17. What is the probability that…
A: Given, odds against the horse Bucksnot winning the race are 11:17 P(Bucksnot will win the race)=?
Q: Q4: Two cards are drawn from an ordinary 52-card deck without replacement. Given that one of the two…
A: Let H1 be the event that the first card drawn is a heart and H be the event that one of the two…
Q: The probability that a person owns a microwave oven is 0.55, that a person owns a compact disk…
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Q: what is the probability that it lands heads at least once?
A: Given : P(Head)=0.6 Therefore, P(Tail)=1-P(Head)=1-0.6=0.4 Our aim is to find the probability that…
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Q: The probability of a person selling by phone to sell for each call is independent and 0.2. So, what…
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Q: Let A be an event, such that P(A)=0.8141. Find the following probability: P(not A)= %…
A: we have to find required probability.
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- Based on a survey, assume that 33% of consumers are comfortable having drones deliver their purchases. Suppose we want to find the probability that when six consumers are randomly selected, exactly three of them are comfortable with the drones. What is wrong with using the multiplication rule to find the probability of getting three consumers comfortable with drones followed by three consumers not comfortable, as in this calculation: (0.33)(0.33)(0.33)(0.67)(0.67)(0.67) = 0.0108? Choose the correct answer below. A. The event that a consumer is comfortable with drones is not mutually exclusive with the event that a consumer is not comfortable with drones. B. The probability of the second consumer being comfortable with drones cannot be treated as being independent of the probability of the first consumer being comfortable with drones. O C. There are other arrangements consisting of three consumers who are comfortable and three who are not. The probabilities corresponding to those other…The odds against the horse Bucksnot winning the race are 10:13. What is the probability that Bucksnot will win the race?The average number of days school is closed due to floods during the rainy season in Metro Manila is 4. What is the probability that the schools in Metro Manila will close for 6 days during the rainy season? a. 0.3124 b. 0.1042 c. 0.2104 d. 0.1564
- A baseball player has a batting average of .211 (in other words, he gets a hit 21.1 % of the time that he goes up to bat). If he goes up to bat 13 times, what is the probability that he will get exactly 4 hits?A factory produces a particular electrical component. On average, the probability that a component will be faulty is 0.16, independently of each other. The company sells the electrical component in a box of 7. Calculate the probability of having at least 1 faulty components. (2 d.p.)Q11 At a soccer (aka football) game, the probability of a goal keeper saving from a penalty kick is 0.3. After facing five different penalty kicks, assuming each penalty kick is independent, what is the probability that the goal keeper saves exactly three of the penalty kicks?
- A factory produces a particular electrical component. On average, the probability that a component will be faulty is 0.16, independently of each other. The company sells the electrical component in a box of 7. Calculate the probability of having at least 1 faulty components. (2 d.p.)The probability that event AA will occur is P(A)=P(A)=0.72. What is the probability (in decimal form) that event AA will not occur? P(¯¯¯A)=P(A¯)= What are the odds for event AA? to What are the odds against event AA? toB. Two air force helicopters have a mission to strike and shoot a target in enemy land, the probability that the first pilot hit the target is (1/2), the probability that the second pilot hit the target is (1/4). What the probability that a. The first and second pilot shoot the target? b. One of them shoot the target?
- A hospital has an urgent need for four units of type A+ blood. Assume that approximately 28% of the population has this type of blood. If there are 12 people waiting to donate one unit of blood, what is the probability that the hospital will be able to meet its need? (Hint: Subtract the probability that fewer than four people have A+ blood from 1.)Consider events A and B that are independent. Let P(A) = 0.2 and P(B) = 0.1. What is the probability that both events will occur? 0.28 0.3 0.02 0.006