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Question: Create an Algorithm to implement the given function and describe how the required task can be achieved in a step by step process.a. Insert_in_array (element,position)
The parameter element is a data item to be added to the array. The parameter position is the array index at which the new element will be inserted. Make sure to account for elements that must be moved over to make room for the new element.
Operation code field, a mode field, to specify one of seven addressing modes, a register address field to specify one of 60 processor registers, and memory address. Specify instruction format and number of bits in each field if the instruction ..
Suppose now there are three users. Find the probability that at a given time, all three users are transmitting simultaneously. Find the fraction of time during which the queue grows.
Write the algorithm to read arbitrary number of data records, each comprising name, age, and code.
If this message is encrypted with DES by using a random 56-bit key, determine encrypted message's entropy?
Pseudocode algorithm you would write for a simple task. What do you think is the most difficult part of creating the algorithm? What can you do to make this process easier?
Then sort arrays so that records are in descending order by purchase amount for month. Output lists the names of the top five customers.
What is the best order for sending people out, if one wants whole competition to be over as early as possible? More precisely, provide efficient algorithm which produces schedule whose completion time is as small as possible.
Illustrate how tree will expand (after inserting each Part#), and what the final tree would like. (b) Repeat item (a), but use a B-tree of order p = 4 instead of a B+-tree.
Determine correct public keys for other party, and assuming that Eve can intercept any messages.
Consider a simple symmetric encryption algorithm as follows:Is it a problem if the first block of input happens to be the same as the key? Explain why?
Design an algorithm to solve the Spectral Assembly problem under the above conditions. Does the problem have a unique solution?
Give an algorithm to find schedule which obtains maximum amount of profit, assuming that all processing times are integers between 1 and n.
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