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Figure 13-4 illustrates generic examples of a circle (at A), an ellipse (at B), and a parabola (at C) in the Cartesian xy plane The circle and ellipse are closed curves, while the parabola is an open curve In the circle, r is represents the radius In the ellipse, a and b represent the semi-axes The longer of the two is called the major semi-axis The shorter of the two is called the minor semi-axis In these examples, the circle and the ellipse are centered at the origin, and the parabola s vertex (the extreme point where the curvature is sharpest) is at the origin

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Specifications for a parabola Suppose that we re traveling in a geometric plane along a course that has the contour of a parabola At any given time, our location on the curve is defined by the ordered pair (x,y) To follow a parabolic path, we must always remain equidistant from a point called the focus and

One excellent way to maintain the known problems and issues document is in a spreadsheet program. We can sort the rows as needed and mark items done as we go. If we have daily ten-minute project team meetings to coordinate the transition stage, we can use this form as our agenda. If we are managing people by phone, we can walk through this list as we talk to them. And we can build the agenda for the weekly transition team and project team meetings from this document.

Figure 13-4

Three basic conic sections in the Cartesian xy plane At A, a circle centered at the origin with radius r At B, an ellipse centered at the origin with semi-axes a and b At C, a parabola with the vertex at the origin

Point (x, y)

This document is prepared in the week after the pilot test. It is a status report delivered to all stakeholders. The best format is a short memo with an updated copy of the known problems and issues tracking list attached. The memo should identify the good or bad news from the pilot test, whether it passed, identi ed excessive problems, or failed altogether. It should also con rm the original go-live date, revise it, or say that a change of date is being considered, and inform the reader when the decision will be made. In cases where a delay seems appropriate, it may be useful to write a longer explanation of the situation.

The output change Am proceeds through the process to cause AC = Am K,g, = 100 Ar K, $f Since lOOK,/P = 1, the set-point response is

Figure 13-5

All the points on a parabola are at equal distances u from the focus and the directrix The focus and the directrix are at equal distances f from the vertex of the curve

a line called the directrix as shown in Fig 13-5, where the focus and the directrix both lie in the same plane as the parabola Let s call this distance u In this illustration, the focus of the parabola is at the coordinate origin (0,0) Now imagine a straight line passing through the focus and intersecting the directrix at a right angle This line forms the axis of the parabola In Fig 13-5, the parabola s axis happens to coincide with the coordinate system s y axis Along the axis line, the distance u is called the focal length, which mathematicians and scientists usually call f (Be careful here! Don t confuse this f with the name of a relation or a function) By drawing a line through the focus parallel to the directrix and perpendicular to the axis, we can divide u, measuring our distance from the directrix, into two line segments, one having length 2f and the other having length y Therefore u = 2f + y The focus is at the point (0,0) Therefore, the distance u is the length of the hypotenuse of a right triangle whose base length is x and whose height is y The Pythagorean theorem tells us that x2 + y2 = u2 If we divide the distance from the focus to point (x,y) on the curve by the distance from (x,y) to the directrix, we get a figure called the eccentricity of the curve The eccentricity is