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For this formula to work, the denominator must not be equal to 0 + j0 That means we cannot have both c = 0 and d = 0 If both of these coefficients are 0, then we end up dividing by 0 That operation, unlike the square root of a negative real, remains undefined, at least as far as this book is concerned!

A Absorption, 326-328 combined with stripping, 328329 material balance in, 328 optimizing control of, 225-227 Absorption coefficient, 226 Accumulator, reflux, 302-304 Accuracy, in decoupling systems, 199 in feedforward systems, 219 Acids, ionization of, 275-277 Adaptation in feedforward-feedback systems, 223, 224 Adaptive control, 170-179 dividers in, 176, 177 dynamic, 171-174, 223 feedforward, 175, 223-227 programmed, 172 self-adaptive, 173, 176-179 steady-state, 174-179, 225-227 Adiabatic drying, 344, 345

Complex number raised to positive-integer power If a + jb is a complex number and n is a positive integer, then (a + jb)n is the result of multiplying (a + jb) by itself n times Complex conjugates Suppose we encounter two complex numbers that have the same coefficients, but opposite signs between the real and imaginary parts, as in

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Imposed Set by the customer, whether or not it is possible in the project. Estimated Arising from within the project, as a result of evaluation of project resource requirements. Required Established as an absolute limit. Desired A preference, but there is some exibility. Exceeding the desired time or budget is not, in itself, a project-killer.

a + jb and a jb We call any two such quantities complex conjugates They have some interesting properties When we add a complex number to its conjugate, we get twice the real coefficient In general, we have (a + jb) + (a jb) = 2a When we multiply a complex number by its conjugate, we get the sum of the squares of the coefficients In general, we have (a + jb)(a jb) = a2 + b2 Complex conjugates are often encountered in engineering They re especially useful in alternatingcurrent (AC) circuit, radio-frequency (RF) antenna, and transmission-line theories

Sum example Let s find the sum of the two complex numbers 5 + j4 and 2 j3 When we add the real parts, we get

For most projects, accurate estimation cannot occur in the concept stage If you are familiar with the customer group and the type of project, and it is not very large, you may be able to give an estimated range But do not let yourself be locked into a budget until the requirements are gathered and evaluated in the analysis stage Methods of cost estimation are discussed in 10 Constraints and Assumptions: The Rules of the Game These two boxes, taken together, de ne the rules or guidelines that the project will follow Constraints are imposed on the project by the organization or from outside the organization Assumptions are decisions made by the project manager As an analogy, think of the project manager as a football coach The rules of football are constraints that the project manager cannot change, and they limit the options for ways to cross the goal line.

5+2=7

When we add the imaginary parts, we get j4 + ( j3) = j1 = j The sum can be expressed directly as (5 + j4) + (2 j3) = 7 + j The parentheses are not technically necessary, but they help to set the individual complexnumber addends apart on the left-hand side of the equation

Adjusting controllers (see Controller settings) Adjusting dynamic compensation, 217-219 Agitation (see Mixing) Analyzers, in distillation, 303-305 response of, 83, 84 sampling, 110 Answers to problems, 349-353 Antiwindup switch, 97, 98 Auctioneering, 168 Averaging control, 147, 148 Azeotrope, 340 binary, 340, 341 heterogeneous, 340 homogeneous, 341, 342 ternary, 341 Azeotropic distillation, 340-342 B Bases, ionization of, 275-277 Batch distillation (see Distillation, batch) 357

Difference example To find the difference between 5 + j4 and 2 j3, we first multiply the second complex quantity by 1 That gives us

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