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1. Consider a balanced three-phase circuit. If VB = 120 20 , and VC = 120 100 , what is V A Is the sequence positive or negative 2. A Y load with impedance Z Y is connected to a three-phase voltage source. Are the currents given by a, b, or c V A A + 120 VB VC A 120 , IB = , IC = a) I A = ZY ZY ZY VA VB VC b) I A = , IB = , IC = ZY ZY ZY V A B 120 VB VC B + 120 c) I A = , IB = , IC = ZY ZY ZY
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static X IncrA(X obj) { X temp = new X(); temp.Val = obj.Val + 1; return temp; } // This method returns Y and has a Y parameter. static Y IncrB(Y obj) { Y temp = new Y(); temp.Val = obj.Val + 1; return temp; } static void Main() { Y Yob = new Y(); // In this case, the parameter to IncrA // is X and the parameter to ChangeIt is Y. // Because of contravariance, the following // line is OK. ChangeIt change = IncrA; X Xob = change(Yob); Console.WriteLine("Xob: " + Xob.Val); // In the next case, the return type of // IncrB is Y and the return type of // ChangeIt is X. Because of covariance, // the following line is OK. change = IncrB; Yob = (Y) change(Yob); Console.WriteLine("Yob: " + Yob.Val); } }
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Select them using the Pick Tool, and then click the Group button in the Property Bar, shown here. Alternatively, you can use the CTRL+G shortcut. The command is also available on the pop-up menu when you right-click a multiple selection of objects. However, you need to make certain that your cursor is over one of the several selected shapes to get the Group command on the pop-up menu.
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[2x + 4]2 [x 2 + 1] dx.
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12.4.5 Multi-Degree-of-Freedom System A complex dynamic model with eleven degrees of freedom was studied by Kim and Newcombe (1981). For more on multi-degree-of-freedom systems, see Pisano and Freudenstein (1983). Kim and Newcombe (1981) also presented a study to take into account the random nature of exibility and fabrication errors. Figure 12.25 shows the schematic model consisting of driving torsional and driven translational subsystems. Figure 12.26 shows the three-degree-of-freedom torsional subsystem model. Figure 12.27 displays the eight-degree-of-freedom translational subsystem model. The latter is divided into two subsystems according to the vertical motion (y axis) and the horizontal motion (x axis) of the parts. Using Newton s second law, we can write the following sets of equations of motion. For translational movement of the follower (see Fig. 12.27) along the y axis direction
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Figure 5.20 Maximum distribution of beam moment under wheel loads. (Resultant of wheel load coincides with center line of beam).
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Figure 10-6
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The preceding examples have created only one child thread. However, your program can spawn as many threads as it needs. For example, the following program creates three child threads:
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