A balanced three-phase load is connected to a 4.16 -kV , three-phase, fourwire, grounded-wye dedicated distribution feeder. The load can be mode led by an impedance of Z L = ( 4.7 + j 9 ) Ω / phase , wye-connected. The impedance of the phase conductors is ( 0.3 + j 1 ) Ω . Determine the following by using the phase A to neutral voltage as a reference and assume positive phase sequence: (a) Line currents for phases A, B, and C. (b) Line-to-neutral voltages for all three phases at the load. (c) Apparent. active, and reactive power dissipated per phase, and for all three phases in the load. (d) Active power losses per phase and for all three phases in the phase conductors.
A balanced three-phase load is connected to a 4.16 -kV , three-phase, fourwire, grounded-wye dedicated distribution feeder. The load can be mode led by an impedance of Z L = ( 4.7 + j 9 ) Ω / phase , wye-connected. The impedance of the phase conductors is ( 0.3 + j 1 ) Ω . Determine the following by using the phase A to neutral voltage as a reference and assume positive phase sequence: (a) Line currents for phases A, B, and C. (b) Line-to-neutral voltages for all three phases at the load. (c) Apparent. active, and reactive power dissipated per phase, and for all three phases in the load. (d) Active power losses per phase and for all three phases in the phase conductors.
Solution Summary: The author describes the line currents for phases A, B and C.
A balanced three-phase load is connected to a
4.16
-kV
, three-phase, fourwire, grounded-wye dedicated distribution feeder. The load can be mode led by an impedance of
Z
L
=
(
4.7
+
j
9
)
Ω
/
phase
, wye-connected. The impedance of the phase conductors is
(
0.3
+
j
1
)
Ω
. Determine the following by using the phase A to neutral voltage as a reference and assume positive phase sequence:
(a) Line currents for phases A, B, and C.
(b) Line-to-neutral voltages for all three phases at the load.
(c) Apparent. active, and reactive power dissipated per phase, and for all three phases in the load.
(d) Active power losses per phase and for all three phases in the phase conductors.
Stuck on the question. Please do not use AI, it will get the answer wrong.
Consider a particle confined in an infinite potential well as shown below and its wave function
Solve the following problems.
is derived as √(x) = A sin (TA), and energy E=
H
U
0
U=0
a
x
πλη
2ma²
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Calculate the value of A. [Hint: The probability of finding the particle in 0
Q2: 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.
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