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You write a new app that can take a picture of someone and automatically draw a funny mustache on them. It takes 3 seconds of time on your server to perform this process. You expect that the time between user requests will follow an exponential distribution with rate ? (requests per second).
(a) What is the maximum request rate? that you can handle if you want the probability that a user will have to wait to be no more than 5%?
(b) How does it change if you improve your funny mustache algorithm to only take 2 seconds?
Provide a draft sexual harassment policy that is in compliance with the latest Supreme Court decisions.
find the critical value taalpha2 that corresponds to a confidence level of 95 and a sample size of
A graphical presentation may accomplish ALL BUT which of the following objectives? Illustrate the amount of variation in the data.
If the true mean for Saturday sales is now $4500, what is the probability of accepting the (false) null hypothesis.
a box contains three white and three black balls. a randomly selected ball is removed from the box. if the selected
explain why there must be a mistake in each of the following statements1. the probability that a student will get an a
It is known that 20% of the children in a school are first graders. If the school is sending a group of 11 randomly selected children to camp, what is the probability that less than 4 of the campers are first graders in this binomial distribution?
many many snails have a one-mile race and the time it takes for them to finish is approximately normally distributed
In a poll of 150 randomly selected adults 78 said they favored a new proposition. compute a 95% confidence interval for the proportion of all adults in favor of the proposition at the time of the poll.
The times required to assemble a product are normally distributed with a mean of 47.5 minutes and a standard deviation equal to 8.5 minutes. What percent of the assembly workers require: (do not include % symbol)
the life span of a battery is normally distributed with a mean of 2000 hours and a standard deviation of 50 hours. what
Normally distributed with a mean of 48.06 pounds and a standard deviation of 3.57 pounds. Let X represent the weight of a randomly selected bag. For what value of c is P(E(X) - c
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