The dielectric materials used in real capacitors are not perfect insulators. A resistance called a leakage resistance in parallel with the capacitance can model this imperfection. A 100 − μ F capacitor is initially charged to 100 V. We want 90 percent of the initial energy to remain after one minute. What is the limit on the leakage resistance for this capacitor? *Denotes that answers are contained in the Student Solutions files. See Appendix E for more information about accessing the Student Solutions.
The dielectric materials used in real capacitors are not perfect insulators. A resistance called a leakage resistance in parallel with the capacitance can model this imperfection. A 100 − μ F capacitor is initially charged to 100 V. We want 90 percent of the initial energy to remain after one minute. What is the limit on the leakage resistance for this capacitor? *Denotes that answers are contained in the Student Solutions files. See Appendix E for more information about accessing the Student Solutions.
The dielectric materials used in real capacitors are not perfect insulators. A resistance called a leakage resistance in parallel with the capacitance can model this imperfection. A 100
−
μ
F
capacitor is initially charged to 100 V. We want 90 percent of the initial energy to remain after one minute. What is the limit on the leakage resistance for this capacitor? *Denotes that answers are contained in the Student Solutions files. See Appendix E for more information about accessing the Student Solutions.
Apply single-phase equivalency to determine the linecurrents in the Y-D network shown in Fig. P10.13. The loadimpedances are Zab = Zbc = Zca = (25+ j5) W
10.8 In the network of Fig. P10.8, Za = Zb = Zc = (25+ j5) W.Determine the line currents.
Using D flip-flops, design a synchronous counter. The counter counts in
the sequence 1,3,5,7, 1,7,5,3,1,3,5,7,.... when its enable input x is equal
to 1; otherwise, the counter count 0.
Present state
Next state x=0
Next state x=1
Output
SO
52
S1
1
S1
54
53
3
52
53
S2
56
51
0
$5
5
54
S4
53
0
55
58
57
7
56
56
55
0
57
S10
59
1
58
58
S7
0
59
S12
S11
7
$10
$10
59
0
$11
$14
$13
5
$12
S12
$11
0
513
$15
SO
3
S14
$14
S13
0
$15
515
SO
0
Explain how to get the table step by step with drawing the state
diagram and finding the Karnaugh map.
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Capacitors Explained - The basics how capacitors work working principle; Author: The Engineering Mindset;https://www.youtube.com/watch?v=X4EUwTwZ110;License: Standard YouTube License, CC-BY