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Computers and Technology, 23.06.2019 09:30

Which of the following tasks is an audio technician most likely to perform while working on a nature documentary? (select all that apply). eliminating potentially distracting background noise adding sound effects making sure the lighting is adequate for a particular scene changing the narration to better match the mood of the documentary

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Computers and Technology, 24.06.2019 23:30

Does anyone have the problem where you try to watch a video to get your answer but it brings up a thing asking your gender to make ads relevant but it doesn't load? btw i won't be able to see the answer so use the comments .

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Computers and Technology, 25.06.2019 09:30

Which of the following is a reason to include the people who will be using the new technology in conversations about technology upgrades for a business? a. the users would likely know if an upgrade would be necessary or even useful. b. the users would know more about the software than people in the it department. c. the users will be paying for the upgrades with their own money. d. the users will assume the upgrade will cause a drop in productivity.

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Computers and Technology, 25.06.2019 09:50

In any one-minute interval, the number of requests for a popular web page is a poisson random variable with expected value 240 requests. (a) a web server has a capacity of requests per minute. if the number of requests in a one-minute interval is greater than the server is overloaded. use the central limit theorem to estimate the smallest value of for which the probability of overload is less than 0.035. note that your answer must be an integer. also, since this is a discrete random variable, don't forget to use "continuity correction". = 268 (b) now assume that the server's capacity in any one-second interval is ⌊/60⌋, where ⌊⌋ is the largest integer ≤ (this is called the floor function.) for the value of derived in part (a), what is the probability of overload in a one-second interval? this time, don't approximate via the clt, but compute the probability exactly.

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