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Once each week for a year, you drive around a county and observe the number of houses being built. You record the number each week. Is it reasonable to think of these 52 counts as a random sample from a Poisson distribution with mean µ? Why or why not? (Hint: it can take several months, or even longer, to build a house. Is construction cyclic?)
Why is it impossible to represent X exactly in 32-bit IEEE ?oating-point? (b) and (c) What are the two binary numbers closest to X that we *can* represent?
Please take a position on this: pro or con. Establish your thread with your position. You must give real live examples to back up your position. Make sure you participate in other student threads with reasoned responses and/or counter arguments. ..
Let the TCP procedure for evaluating RTT. Assume that α = 0:5. Let SampleRTT1 be the Most recent sample RTT, let SampleRTT2 be the next most recent sample.
Write a static method that takes an array of integers as a parameter and returns back an integer that is the sum of all of the integers in the array.
Suppose each cycle in an instruction cycle takes an average of 5 clock cycles. Determine the number of clock cycles needed to process 10 instructions without and with a pipeline
Given two strings of size m, n and set of operations replace (R), insert (I) and delete (D) all at equal cost. Find minimum number of edits (operations) required to convert one string into another.
1. A 2,000-bit message is used to generate a 256-bit hash. One the average, how many other messages could be expected to generate the same hash value? What does this tell us about the length of a hash as compared to the length of the message?
Suppose a computer using direct mapped cache has 2^32 words of main memory and a cache of 1024 blocks, where each cache block contains 32 words. How many block of main memory are there?
It may take several RTIs to trigger one change of the LED pattern for this problem.
For each of the listed transfer functions, write the state equations in both control and observer canonical form. In each case, draw a block diagram and give the appropriate expressions for F, G, and H.
check if they are in agreement with the theoretical results.
Recommendations for network equipment that must be placed at each location; also, consider equipment based on teleconferencing needs
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