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If you ve taken a course in algebra or geometry, you ve learned about the graphing system called Cartesian (pronounced car-TEE-zhun ) two-space, also known as Cartesian coordinates or the Cartesian plane Let s review the basics of this system, and then we ll learn how to calculate distances in it

hat makes control loops behave the way they do Some are fast, some slow; some oscillate, others loll in stability. What determines how well a given variable can be controlled How are the optimum controller settings related to the process These questions must be answered before the reader can feel he really comprehends the essence of the control problem. They will be answered in the pages that follow. Negative feedback is the basic regulating mechanism of automatic systems-but it is not the only mechanism. Feedback has certain limitations which sometimes go unnoticed in the pursuit of better feedback controllers. Yet before progress can be made to more effective systems, the properties of simple feedback loops must be well defined. Fortunately, a process need not be very complicated before the properties of the typical feedback loop make their appearance. A rapid introduction to loop behavior may be presented using the simplest dynamic element found in the process-dead time. This chapter is devoted exclusively to discussion of the control of simple dynamic ele3

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What Is Project Management Tools to Use Over and Over Six Keys to Project Success The Project and Project Life Cycles

We can put together a Cartesian plane by positioning two identical real-number lines so they intersect at their zero points and are perpendicular to each other The point of intersection is called the origin Each number line forms an axis that can represent the values of a mathematical variable

The variables Figure 1-1 shows a simple set of Cartesian coordinates One variable is portrayed along a horizontal line, and the other variable is portrayed along a vertical line The number-line scales are graduated in increments of the same size Figure 1-2 shows how several ordered pairs of the form (x,y) are plotted as points on the Cartesian plane Here, x represents the independent variable (the input ), and y represents the dependent variable (the output ) Technically, when we work in the Cartesian plane, the numbers in an ordered pair represent the coordinates of a point on the plane People sometimes say or write things as if the ordered pair actually is the point, but technically the ordered pair is the name of the point Interval notation In pre-calculus and calculus, we ll often want to express a continuous span of values that a variable can attain Such a span is called an interval An interval always has a certain minimum value and a certain maximum value These are the extremes of the interval Let s be sure that

3 20 42 57

2 2 4

Figure 1-1

ments which may never exist. in the pure form. But these elements do exist in various proportions in every real process. Therefore a thorough familiarity with the parts is essential for estimating the behavior of the whole.

The Cartesian plane consists of two realnumber lines intersecting at a right angle, forming axes for the variables

77 118

y 6 Origin = (0, 0) 4 2 x (4, 3)

( 4, 5)

Design: What Are We Making How Will We Do It 163 Development: Keeping on Track and Managing Change 180

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