Three identical impedances Z Δ = 30 ∠ 30 ° Ω are connected in Δ to a balanced three-phase 208-V source by three identical line conductors with impedance Z L = ( 0.8 + j 0.6 ) Ω per line. (a) Calculate the line-to-line voltage at the load terminals. (b) Repeat part (a) when a s-connected capacitor bank with reactance ( − j 60 ) Ω per phase is connected in parallel with the load.
Three identical impedances Z Δ = 30 ∠ 30 ° Ω are connected in Δ to a balanced three-phase 208-V source by three identical line conductors with impedance Z L = ( 0.8 + j 0.6 ) Ω per line. (a) Calculate the line-to-line voltage at the load terminals. (b) Repeat part (a) when a s-connected capacitor bank with reactance ( − j 60 ) Ω per phase is connected in parallel with the load.
Solution Summary: The line-to-line voltage at the loads terminals is 203.1angle 0.649°V. In Delta -connected network, the phase current is equal to
Three identical impedances
Z
Δ
=
30
∠
30
°
Ω
are connected in
Δ
to a balanced three-phase 208-V source by three identical line conductors with impedance
Z
L
=
(
0.8
+
j
0.6
)
Ω
per line. (a) Calculate the line-to-line voltage at the load terminals. (b) Repeat part (a) when a s-connected capacitor bank with reactance
(
−
j
60
)
Ω
per phase is connected in parallel with the load.
I need help with this problem and an explanation of the solution for the image described below. (Introduction to Signals and Systems)
I need help with this problem and an explanation of the solution for the image described below. (Introduction to Signals and Systems)
The input signal in the op-amp circuit of Fig. P7.80 is given by uin(t) =V0 coswt. Assuming the op amp is operating within its linear range, obtain an expression for your(t) by applying the phasor-domain technique and then evaluate it for wRC = 1.
Chapter 2 Solutions
MindTap Engineering for Glover/Overbye/Sarma's Power System Analysis and Design, 6th Edition, [Instant Access], 1 term (6 months)
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