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What do you conclude about the claim below? Do not use formal procedures or exact calculations. Use only the rare event rule and make a subjective estimate to determine whether the event is likely.
Claim: A die is fair and in 100 rolls there are 63 sixes.
an average of 5 calls coming per minute. What is the probability that up to a minute will elapse until 2 calls have come in to the switchboard?
What is the probability that any given box is under the 450 grams than the box is supposed to weigh and what is the probability that the total weight of a given "2-pack" is less than 900 grams?
Since you have a significant effect you would need to run post-hocs here. Please determine the appropriate post-hoc for this situation and report the results in proper APA format.
question zagats publishes restaurant ratings for various locations in the u.s.nbsp the excel file restaurants
Which of the following statements is not true of the null hypothesis? A) It is your theory B) It is what you would expect by chance alone C) Assumes things to be equal D) None of the above
the following eight observations were randomly selected from two populations that were not necessarily normally
Explain how probability is used in that situation. Identify the type of probability your example best fits by explaining whether it is an independent event or dependent upon something else.
A college would like to have an entering class of 1200 students. Because not all students who are offered admission accept, the college admits more than 1200 students.
Day are 0.49, 0.39, 0.08, and 0.04, respectively. Find the standard deviation for the probability distribution. Round answer to the nearest hundredth.
What should the mean and standard deviation be if these were uniformly distributed random integers? Need to find Mean and Standard Deviation?
Find the probability that the number of shares traded on a randomly selected day falls below 0.6 billion and what percentage of days finds a volume of shares traded of more than 2.5 billion?
Of the physics graduates at a university, 30% had a starting salary of $30,000 or more. If five of the graduates are selected at random, find the probability that all had a starting salary of $30,000 or more.
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