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Occasionally two or more streams are mixed to control the temperature of the blend. Unless t,hey are thoroughly mixed, however, considerable error may be encountered in the measurement of final temperature, SO this should be the first considerat.ion. Special mechanical fittings are necessary, for example, to adequately mix steam with water or to spray water into a steam line. A direct mixing system was discussed in Chap. 3. At that time, the characteristic nonlinearities of the process were noted. In general, a system combining streams of mass flows lVI and Wz and enthalpies HI and Hz will yield a stream of mass flow JV and enthalpy H, conserving both mass and energy:

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Each person de nes how he or she will do his or her own work You ask questions and guide the worker in picturing the work and ensuring that all the steps are included Methods for encouraging the team to join you in this e ort, guiding them in the process, and writing down and verifying the steps are all given in 7 Later, when the team member is.

498 Worked-Out Solutions to Exercises: 1-9

.

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The parentheses are superfluous, but they help to separate the individual complexnumber addends on the left-hand side of the equation Now let s subtract 1 + j5 from 3 + j4 First, we multiply (1 + j5) by 1, getting 1 (1 + j5) = 1 j5 Now we add 3 + j4 to 1 j5 When we sum the real parts, we get 3 + ( 1) = 4 Adding the imaginary parts gives us j4 + ( j5) = j The difference can be expressed directly as ( 3 + j4) (1 + j5) = 4 j 4 We want to find a general formula for the ratio of a complex number to its conjugate We can do this by evaluating (a + jb)/(a jb) where a and b are real numbers, and neither a nor b is equal to 0 The general ratio formula is (a + jb)/(c + jd ) = [(ac + bd )/(c2 + d 2)] + j [(bc ad )/(c2 + d 2)] In this situation, we can let c = a and d = b Then we can substitute in the ratio formula to get (a + jb)/(a jb) = {[aa + b( b)]/[a2 + ( b)2]} + j {[ba a( b)]/[a2 + ( b)2]} = [(a2 b2)/(a2 + b2)] + j [(2ab)/(a2 + b2)] The curly braces in the second part, and the square brackets in the third part, are technically unnecessary But they help to visually set apart the real and imaginary components of the complex quantities 5 First, let s work out the square of a + jb When we go through the arithmetic, we obtain (a + jb)2 = (a + jb)(a + jb) = a2 + jab + jba + j 2b2 = a2 + j 2ab b2 = (a2 b2) + j 2ab.

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doing the work, you both share an understanding of what is to be done. That makes it easy for the team member to provide status reports, and for you to track the work as it moves along, and make adjustments to keep the project moving along smoothly. If the WBS is not done well, problems are almost sure to happen. If steps are missing, then there are necessary tasks that do not appear on your list. As a result, they are not included in the estimation process for the project schedule and budget. The project is likely to run late and require additional funding. In addition, we need a thorough WBS to write the quality plan and the risk plan. Without these, we may build a product that does not work, or we may run into unexpected events and not be prepared to deal with them. On the positive side, if you create a good WBS with your team, and everyone understands it, then the budget, schedule, risk, and quality plans are easy to prepare and are accurate. Also, the team has an excellent understanding of what they are doing, and why. They can see how each thing they do a ects the rest of the team, and how it makes a di erence to the customer. When a team participates in creating the plan together, it produces synergy. The team is more than its individual members. People come up with creative solutions to problems, nd ways to speed up work, reduce costs, and add value to the product. The result is a highly successful project.

Let s look at the graphs of three generalized equations in polar coordinates In Cartesian coordinates, all equations of these forms produce straight-line graphs Only one of them does it now!

Constant angle When we set the direction angle to a numerical constant, we get a simple polar equation of the form

(9.1)

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