cs2223, D97/98
Grading of Problem 3 - 50 points per question (only one is graded)

Question 1 (50 points total) Sum the following
	10 points for a mostly correct program. If the program did not run or probably
		would take more work to run, or if the student didn't include printout
		showing results, this is the maximum score.
	10 points if the program also works, it uses dynamic programming and does
		something (anything).
	15 points if the program works correctly when a 0.01 coin is available
		(such as standard US currencty). Printout must be provided which
		demonstrates this capability. If the printout is missing but the
		worst case (no 0.01 coin) works properly, these 10 points can also
		be assigned
	15 points if the program works correctly when a 0.01 coin is not available.
		The printout must show this case to earn this 15 points. 
 		
Question 2 (50 points total) Sum the following
	10 points for a mostly correct program. If the program did not run or probably
		would take more work to run, or if the student didn't include printout
		showing results, this is the maximum score.
	10 points if the program also works, it uses a dynamic programming and does
		something related to chained matrix multiplication
	10 points if the program gives correct answers for one matrix multiplication
		problem. Printout showing this result must be provided.
	10 points if the program works correctly when a 1x1 matrix is involved. 
	10 points if the program also prints out its results (where to put the
		parentheses or the order in which to do the multiplications) in a way
		which is clear and unambiguous.	

Question 3 (50 points total) Sum the following
	10 points for a mostly correct program. If the program would not run or probably
		would take more work to run, or if the student didn't include printout
		showing results, this is the maximum score.
	10 points if the program also uses a probabilistic calculation and it
		 prints out some value of "pi".
	10 points if the program also correctly implements n-digit multiplication
		for some numbers. For example, if it works for numbers of the same size
		but not for numbers which are of different size or when one or both
		of the numbers is zero, then give this 10 points.
	10 points if the program prints out a reasonable value of pi
	10 points if the student presents results of some experimentation, such 
		as varying the number of points or trying more than one random number
		generation algorithm

Question 4 (50 points total) Sum the following
	20 points for an approximation to a program.
	10 points if the program is correct and does something.
	10 points if the program also adds numbers. 
	10 points if the program also adds integers and prints the result