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Why do no more nonprimes remain in candidates when factor > ? 3. Explain the difference between a function and program segment implementation of a refinement. 4. a. What determines the largest value of n for which each of the two array implementations for candidates will work? b. Discuss any significant differences between set, insert, omit, and belongs for the two implementations of candidates. c. Modify the second implementation so that it works for larger n--say 20 times its current limit. d.

A basic looping structure can accomplish the task. The loop task will be executed ten times, once for each frame. Each execution calculates the score for the current frame and updates the game score and a frame counter, frame. Prior to entering the loop, frame must be initialized to 1, and gamescore to 0. Other initialization may be required. After the loop is exited, the game score must be printed, and proper updating must occur. 6. Suppose that each time the programmer expands a task, the expanded version of the task does in fact solve the problem introduced by that task.

The program is to treat the collection of integers as a data abstraction with the operations of set, insert, omit, and belongs. 3. a. Why does the Bowling Scores program require that the input consist of at least one game? b. Change the program so that it handles the case of no games as input in a reasonable way. 1: Bricks Now that the context in which problems will be solved and programs written has been presented, it is time to start studying seriously the effect of choice of data structure on the problem solution.

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