The zero order reaction A → Products takes 63.5 minutes for the concentration of A to decrease from 0.970 M to 0.283 M. What is the value of k for this reaction?
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- To get this o/p (10, 9, 8, 7, 6, 5, 4, 3, countdown aborted!) must correct -------error in the following code *Create the Kmaps and then simplify for the following functions (leave in sum-of-products form): a) F(w,x,y,z) = w'x'y'z' + w'x'yz' + w'xy'z + w'xyz + w'xyz' + wx'y'z' + wx'yz' b) F(w,x,y,z) = w'x'y'z + w'x'yz' + w'xy'z + w'xyz + w'xyz' + wxy'z + wxyz + wx'y'z∑ = {C,A,G,T}, L = { w : w = CAjGnTmC, m = j + n }. For example, CAGTTC ∈ L; CTAGTC ∉ L because the symbols are not in the order specified by the characteristic function; CAGTT ∉ L because it does not end with C; and CAGGTTC ∉ L because the number of T's do not equal the number of A's plus the number of G's. Prove that L ∉ RLs using the RL pumping theorem.
- A. 3-SAT to Hamiltonian CycleReduce 3-CNF Satisfiability problem to an instance of Hamiltonian Cycle problem in polynomial time.Note: Variables in red color are negated.1. Given: Variables: X1, X2, X3 Clause: (X1 v ¬X2 v X3) Ʌ (¬X1 v ¬X2 v ¬X3)2. Given: Variables: X1, X2, X3 Clause: (X1 ∨ X2 ∨ X3) ∧ (¬X1 ∨ ¬X2 ∨ ¬X3) ∧ (¬X1 ∨ X2 ∨ ¬X3)For the following Peterson’s solution from your textbook, for the enter_region called by process ‘0’ and process ‘1’, show all possible combinations, interleaving of the execution paths, focusing on testing the ‘while-loop’. Will there be any violation of mutual execution? Explain showing all possible casesPlease explain all steps: What Boolean equation is represented by the following K-Maps: a) ~y~z ~yz yz y~z ~x 1 1 1 x 1 1 1 1 b) ~y~z ~yz yz y~z ~w~x 1 1 ~wx 1 1 wx 1 w~x 1 1 c) ~y~z ~yz yz y~z ~w~x 1 1 1 1 ~wx 1 1 wx 1 1 1 1 w~x 1 1 d) ~y~z ~yz yz y~z ~w~x 1 1 ~wx 1 1 1 wx 1 1 w~x 1 1 1
- Consider the following code for a process P0 (assume turn has been initialized to zero): --- Etc. --- while (turn != 0) {} Critical Section /* … */ turn = 0; --- Etc. --- For process P1, the code is: --- Etc. --- while (turn != 1) {} Critical Section /* … */ turn = 1; --- Etc. --- Does the above code meet all the required conditions for a correct mutual-exclusion solution? Explain and justify your answer.Consider two cooperating processes P5 and P6. Suppose that, at any time, P6 want toenter its critical section. Write an algorithm using Peterson’s solution which shows thatP6 can finally enter into its criticalsection. Consider the turn value for P5 to be 10 andP6 to be 12.1.Code so on for_A pure full Implement c/c++ to evaluate round robin algorithm. You must use the job list given here: Job (1) arrive at CPU cycle1 Job (2) arrive at CPU cycle2 Job (3) arrive at CPU cycle36 I/O (32) CPU (54) I/O (45) CPU (20) I/O (40) CPU (48) CPU (39) CPU (48) I/O (55) Your job list must contain CPU bust and I/O bust as above. Quantum time = [5, 10, 15, 20, 25, 30, 35, 40, 45, 50, 55, 60] The evaluation of the most suitable quantum time needs to consider the followingperformance metrics, but not limited to:(i) Turnaround time of the jobs;(ii) Waiting time of the jobs; and(iii) Number of interrupts incurred The code must able to read csv file format of the job list as input file. The code must able for user to input time quantum.. ..
- A pure full Implement c/c++ to evaluate round robin algorithm. You must use the job list given here: Job (1) arrive at CPU cycle1 Job (2) arrive at CPU cycle2 Job (3) arrive at CPU cycle36 I/O (32) CPU (54) I/O (45) CPU (20) I/O (40) CPU (48) CPU (39) CPU (48) I/O (55) Your job list must contain CPU bust and I/O bust as above. Quantum time = [5, 10, 15, 20, 25, 30, 35, 40, 45, 50, 55, 60] The evaluation of the most suitable quantum time needs to consider the followingperformance metrics, but not limited to:(i) Turnaround time of the jobs;(ii) Waiting time of the jobs; and(iii) Number of interrupts incurred The code must able to read csv file format of the job list as input file. The code must able for user to input time quantum..Consider the classical synchronization problem of dining philosophers in which, n philosophers sit at a round table with one chop stick between each philosopher (chop stick on the right hand belong to each philosopher). Philosophers do one work at a time i.e. either are thinking or eating. To eat, they need to have two chop sticks such that the chopsticks to their left and their right. a. Provide an algorithm using Test-and-Set logic (disabling interrupts) to solves the diningphilosopher problem. b. Show the steps of the solution validatingi) Mutual exclusion, ii) Progress, iii) Must be viable for any number of philosophers and ensure that none of them starves to death.Code so on for_A pure full Implement c/c++ to evaluate round robin algorithm. You must use the job list given here: Job (1) arrive at CPU cycle1 Job (2) arrive at CPU cycle2 Job (3) arrive at CPU cycle36 I/O (32) CPU (54) I/O (45) CPU (20) I/O (40) CPU (48) CPU (39) CPU (48) I/O (55) Your job list must contain CPU bust and I/O bust as above. Quantum time = [5, 10, 15, 20, 25, 30, 35, 40, 45, 50, 55, 60] The evaluation of the most suitable quantum time needs to consider the followingperformance metrics, but not limited to:(i) Turnaround time of the jobs;(ii) Waiting time of the jobs; and(iii) Number of interrupts incurred The code must able to read csv file format of the job list as input file. The code must able for user to input time quantum.. .