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Schedule or trigger event: A need to create an approximate cost estimate quickly in the early stages of a project. Brief description: This method is a structured brainstorming approach using a team of subject-matter experts guided by a Delphi facilitator. Inputs: A scope statement, or a rough scope statement with a range of possibilities. Outputs: A range of estimated duration for the project. A range of estimated e ort for the project. A range of estimated cost for the project. Notes on actions to re ne the estimates and address risk. Tools: A meeting room with appropriate facilities for facilitation, taking of meeting notes, and interactive brainstorming. Veri cation (QC): Veri cation within the project can be rst against other estimation methods through time gap management. On project completion, the Delphi results should be compared to actual project duration, e ort, and cost. Any discrepancies should contribute to future improvement of the Delphi method. Process: Unless otherwise stated, all actions are taken by the Delphi facilitator. 1. Organize meeting. The project manager creates a Delphi meeting including every expert you can get on the technical and project management aspects of the project you want to estimate. It is possible to use the same Delphi team as used for scope estimation, though you may want to make some changes to the team based on availability and skill. Deliver the scope statement in writing (in advance, if possible).

8 Plot a rectangular-coordinate graph of the product of the natural log function and the common log function The curve is represented by the following equation: y = (ln x) (log10 x) What is the domain of this function What is its range Include all values of the domain from 0 to 10, and all values of the range from 0 to 5 9 Draw the graphs of the three functions from Fig B-18 (the illustration for the solution to Problem 7) on a y-linear semilog coordinate grid Portray values of x over the two orders of magnitude from 01 to 10 Portray values of y from 5 to 5 10 Draw the graphs of the three functions from Fig B-19 (the illustration for the solution to Problem 8) on a y-linear semilog coordinate grid Portray values of x over the single order of magnitude from 1 to 10 Portray values of y from 0 to 25

If you ve taken basic algebra and geometry, you re familiar with the trigonometric functions You also got some experience with them in Chap 2 of this book Now we ll graph some algebraic combinations of these functions

Let s find out what happens when we add, multiply, square, and divide the sine and cosine functions

0.69 0.64r& 0.71 0.95

Table 10-2 Time and cost estimation using modi cation of the Wide-Band Delphi method (Continued).

Sine and cosine: example 1 Figure 15-1 shows superimposed graphs of the sine and cosine functions along with a graph of their sum You can follow along by inputting numerous values of q into your calculator, determining the output values, plotting the points corresponding to the input/output ordered pairs, and then filling in the curve by connecting the dots In Fig 15-1, the dashed gray curves are the individual sine and cosine waves The solid black curve is the graph of the sum function:

f (q) = sin q + cos q The sum-function wave has the same period (distance between the corresponding points on any two adjacent waves) as the sine and cosine waves In this situation, that period is 2p The new wave also has the same frequency as the originals The frequency of any regular, repeating wave is always equal to the reciprocal of its period The peaks (recurring maxima and minima) of the sine and cosine waves attain values of 1 The peaks of the new wave attain values of 21/2, which occur at values of q where the graphs of the sine and cosine cross each other By definition, the peak amplitude of the new function is 21/2 times the peak amplitude of either original function The new wave appears sine-like, but we can t be sure that it s a true sinusoid on the basis of its appearance in this graph The domain of our function f includes all real numbers The range of f is the set of all reals in the closed interval [ 21/2,21/2]