EBK COMPUTER SYSTEMS
EBK COMPUTER SYSTEMS
3rd Edition
ISBN: 8220101459107
Author: O'HALLARON
Publisher: YUZU
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Chapter 6, Problem 6.41HW

You are writing a new 3D game that you hope will earn you fame and fortune. You are currently working on a function to blank the screen buffer before drawing the next frame. The screen you are working with is a 640 x 480 array of pixels. The machine you are working on has a 64 KB direct-mapped cache with 4-byte lines The C structures you are using are as follows:

Chapter 6, Problem 6.41HW, You are writing a new 3D game that you hope will earn you fame and fortune. You are currently , example  1

Assume the following:

- size of(char) = 1 and size of(int) = 4.

Homework Problem

- buffer begins at memory address 0.

- The cache is initially empty.

- The only memory accesses are to the entries of the array buffer. Variables l, j, cptr, and iptr are stored in registers.

What percentage of writes in the following code will miss in the cache?

Chapter 6, Problem 6.41HW, You are writing a new 3D game that you hope will earn you fame and fortune. You are currently , example  2

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11. Go to the Webinars worksheet. DeShawn wants to determine the number of webinars the company can hold on Tuesdays and Thursdays to make the highest weekly profit without interfering with consultations, which are also scheduled for Tuesdays and Thursdays and use the same resources. Use Solver to find this information as follows: a. Use Total weekly profit as the objective cell in the Solver model, with the goal of determining the maximum value for that cell. b. Use the number of Tuesday and Thursday sessions for the five programs as the changing variable cells. c. Determine and enter the constraints based on the information provided in Table 3. d. Use Simplex LP as the solving method to find a global optimal solution. e. Save the Solver model below the Maximum weekly profit model label. f. Solve the model, keeping the Solver solution. Table 3: Solver Constraints Constraint Cell or Range Each webinar is scheduled at least once on Tuesday and once on Thursday B4:F5 Each Tuesday and…
Go to the Webinars DeShawn wants to determine the number of webinars the company can hold on Tuesdays and Thursdays to make the highest weekly profit without interfering with consultations, which are also scheduled for Tuesdays and Thursdays and use the same resources. Use Solver to find this information as follows: Use Total weekly profit as the objective cell in the Solver model, with the goal of determining the maximum value for that cell. Use the number of Tuesday and Thursday sessions for the five programs as the changing variable cells. Determine and enter the constraints based on the information provided in Table 3. Use Simplex LP as the solving method to find a global optimal solution. Save the Solver model below the Maximum weekly profit model label. Solve the model, keeping the Solver solution. Table 3: Solver Constraints   Constraint Cell or Range Each webinar is scheduled at least once on Tuesday and once on Thursday B4:F5 Each Tuesday and Thursday…

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