(10 points) Consider the following informal requirements for a system (this example is taken from the Fenton and Bieman text):
The system processes various commands from the operator of a chemical plant. The most important commands are:
The operator can also choose to send the results to an urgent bulletin board if necessary.
Compute both the unadjusted and adjusted function-point count for this system, stating carefully any assumptions you are making.
(10 points) Fenton & Bieman Ch. 8, problem # 5, p 367:
For the specification in Figure 8.2 (p. 353), experiment with different possible values of TCF and different complexity weightings ranging from the lowest to highest possible values to see how FP may vary from the value 59 in Example 8.13 (p. 354). How does this variation scale up for systems involving hundreds or thousands of inputs, outputs and interfaces?
Hint: Explain, or show, the maximum and minimum FP values that would result from the maximum and minimum weightings. Also show how these weightings affect FP values as the number of inputs, outputs, and interfaces increase.