Solve problem A and fill out all of the given shorts Consider the following set of processes, with the length of theCPU burst time given in milliseconds:Process Arrival TimeCPU Burst Time/Service Time/Processing Time3PriorityP102P2153P3221P4333P5444a) Draw the Gantt charts illustrating the execution of theseprocesses using:1. FCFS2. SJF (SPN)3. SRT4. HRRNs a nonpreemptive priority (a smaller priority numberimplies a higher priority)6 RR (q=1)7. RR (q=3)& Combining RR (q-2) and priority scheduling9. Feedback (q-1)10. Feedback (q-2)b) Fill out the following table for each of the schedulingalgorithms in part a.ProcessArrival Starting Completion Response Waiting TurnaroundTime TimeTimeTime TimeP1 0TimeP21P32P43P54Average

Certainly! Let's provide a brief explanation for each of the scheduling algorithms and their…

Answered: Consider the following set of…

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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Please do not give solution in image formate thanku. 5.Lael is always on the lookout for students who might be interested in running for office in student groups. In cell M2, enter a formula using a nested IF function as follows to determine first if a student has already been elected to office in a student group, and if not, whether that student meets the qualifications to run in the future: a. If the value in the Elected column is equal to the text "Yes", the formula should display Elected as the text. b. Otherwise, the formula should determine if the value in the Finance Certified column is equal to the text "Yes" and return the text Yes if true And No if false.
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Problem 1 Modify Problem 1.py by adding additional lines of code so that it solves the following problem: Determine whether a given number is even and part of the Fibonacci Sequence. The Fibonacci Sequence is as follows 0, 1, 1, 2, 3, 5, 8, 13... For more information about Fibonacci sequences Click here the sequence is comprised exclusively of positive integers. Hint 1: A positive number, n, is part of the Fibonacci sequence if either (5n^2 + 4) or (5n^2 - 4) is a perfect square. That is, if the square root of either (5n^2 + 4) or (5n^2 - 4) is a whole number, then n is a perfect square, and thus a Fibonacci number. Hint 2: Recall that multiple conditions can be checked in one statement. For example, if (condition 1) and (condition 2) and (condition 3): # do some action If a number is even, positive, and part of the Fibonacci sequence, your code should print "Yes". If any one of these conditions is not met, your code should print "No". If your input is number = 2 or 34 or 144, the…
Assignment No. 1 (contd.) You will use Newton-Raphson method to find the eigenvalues. So we rewrite the equations as: fever (E) = VE + Vo sin (a VE+ Vo) V-E cos (a VE + Vo ) = o fodia( E) = VE + Vo cos (a VE+ Vo) + v-E sin (a VE + Vo) = 0 COS To find the eigenvalues of the even states, you must find the zeros of fever (E) and for the odd states you must find the zeros of fodd(E). To use the Newton-Raphson method, you will also need to find the deriva- tives of these functions. Write a MATLAB code to implement the Newton-Raphson Method. Now comes the need for physical insight. Recall three conclusions from your Phy 301 course: (1) For symmetric systems, the lowest eigenstate is always an even state, and (2) The eigenstates alternate between even and odd states, and (3) the bound state eigenvalues lie between 0 and -Vo. So first find the lowest eigenvalue Eo by solving ferer(E) = 0 and your starting guess should be close to -Vo. To find the next eigenvalue Ej solve fodad(E) = 0 and your…
Computer Science c++ || urgent Write the code for choosing the list of items in order to get the maximum profit of fractional knapsack problem. [NOTE: number of input items should be user interest, and output should be like - firstly print the resulting profit table, and then print the all selected items (must not be all items from the inputted items - means that all inputted items should not be as the selected items) for the knapsack and then print the maximum profit.]
Use C programming. Show output
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Part 2) Problem-8 in EECS1540-Additional Examples-06Mar2022.pdf solves a system of linear equations using Jacobi's method. Develop the following function based on the provided description below and the problem solution. function Jacobi (A, B) result (X) T----- ! This function solves a system of linear equations (with maximum 3 variables) using Jacobi's Method. ! If a system linear equations presented in matrix form as: [A]X=[B], this function will output X. The! ! output of the function, X, is a 3x1 vector which elements are the solutions of the linear system. real (kind=8), dimension (3,3), intent (in) :: A real (kind=8), dimension (3), intent (in) :: B real (kind=8), dimension (3) : :X Page 1 of 2 end function Jacobi Note: Below you can see a system of three linear equotions in three variables (left) and its matrix form representation (right). In the below matrix representation of the linear system, the 3x3 matrix on the left side of the equation is called coefficient matrix and the…
Exercise 1-Printing Characters of Odd ASCII Codes Recursively Exercise Objectives ✓ Calling functions recursively ✓ Comparing the iterative approach vs. the recursive approach Problem Description A cell type might split into two or three every hour, or might die. The likelihood for splitting into two is 30% and into three is 55% and dying is 15% for every lifespan. Assume that we start with a sample of one cell, write a recursive function to calculate and return the total number of cell after a number of hours. The function receives the umber of hours as a parameter. Hint: use rand() function to simulate the percentage. Use this function signature: int cell(int total_hours). The function should stop when the total_hours left is 0 or less. Write the main function that prompts the user to enter the number of hours and pass the number of hours to the recursive function cell. Then print the result returned by the recursive function
complete answer and solution only no need explanation
Problem 7 [Algorithms integers m and k such that n = m × 24, where m is the smallest integer. For any even integer n, it is always possible to find a pair of 1. Write an algorithm that finds a factorization of any even integer n as stated above. For instance, we have the following two factorizations: 48 = 3 × 24 instead of 48 = 12 × 22 52 = 13 x 22 instead of 52 = 26 × 2. 2. Analyze the time of your algorithm by computing the number of its multiplications. Show your work step by step. Otherwise, your solution is incorrect.
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