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(a) 144 N-m; (b) 132 N-m P T = = 993 N-m m Increasing the armature voltage leads to an increase in armature current Consequently, the motor torque increases until it exceeds the load torque, causing the speed to increase as well The corresponding increase in back emf, however, causes the armature current to drop and the motor torque to decrease until a balance condition is reached between motor and load torque and the motor runs at constant speed 1,500 rev/min; 1,000 rev/min; 750 rev/min; 600 rev/min; 500 rev/min 3VS Eb Tmax = m XS (a) n = 1,200 rev/min; (b) n = 1,000 rev/min (a) fR = 60 Hz; (b) fR = 24 Hz (a) 2592 2245 A; (b) 2439 651 A; (c) 09243; (d) 8,476 W

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where we have selected the positive value of arccos (pf1 ) because pf1 is lagging, and the negative value of arccos (pf2 ) because pf2 is leading Now we compute the reactive power at each load: |S1 | = |S2 | = 105 P P = = 1429 105 VA = pf 1 cos( 1 ) 07 P P 5 104 = = = 1634 104 VA pf 2 cos( 2 ) 095 1 = arccos(pf 1 ) = 0795 2 = arccos(pf 2 ) = 0318

AA Before selection Fitnesses (W ) Frequencies after selection p2 1 p2(1 s s)/ W 2pq 1 s s)/ W Aa aa q2 1 q2/ W W 1 Total 1 p2s 1 2pqs

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The term packaging commonly includes assembly, packaging and testing and is often associated with a high cost and the largest cause of failures The idea is to protect the silicon chip and the wire bonds from environmental effects and at the same time allow the dies to probe the environment Microsystem packaging is generally categorized into three levels: the die level, device level and the system level as shown in Figure 841 Die level packaging involves the assembly and protection of

and from these values we can calculate Q as shown below: Q1 = |S1 | sin( 1 )

Q1 = 1429 10 sin(0795) = 102 kVAR Q2 = |S2 | sin( 2 )

2pq(1

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Q2 = 5263 10 sin( 0318) = 1643 kVAR where, once again, 1 is positive because pf1 is lagging, 2 is negative because pf2 is leading (see Table 72) The total reactive power is therefore Q = Q1 + Q2 = 856 kVAR To compute the reactance needed for the power factor correction, we observe that we need to contribute a negative reactive power equal to 856 kVAR This requires a negative reactance, and therefore a capacitor with QC = 856 kVAR The reactance of such a capacitor is given by the expression: XC = and, since C= 1 XC |VS |2 (480)2 = = 2692 QC 856 105

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Fig 841: MEMS packaging [6]

1 1 = 9853 F = XC 377 ( 2692)

( p2[1 ( p [1

2 To draw the phasor diagram, we need only to compute the capacitor current, since we have already computed the other two: ZC = j XC = j 2692 VS = 1783 (1571) A IC = ZC The total current is IS = I1 + I2 + IC = 3125 0 A The phasor diagram corresponding to these three currents is shown in Figure 736

76 Compute the power factor for the load of Example 76 with and without the inductance in the circuit 77 Show that one can also express the instantaneous power for an arbitrary complex load Z = |Z| as p(t) = I 2 |Z| cos + I 2 |Z| cos(2 t + )

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78 Determine the power factor for the load in the circuit of Figure 737, and state whether it is leading or lagging for the following conditions: a vS (t) = 540 cos( t + 15 ) V i(t) = 2 cos( t + 47 ) A b vS (t) = 155 cos( t 15 ) V i(t) = 2 cos( t 22 ) A 79 Determine whether the load is capacitive or inductive for the circuit of Figure 737

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