Figure 2.26 shows three loads connected in parallel across a 1 000 -V ( RMS ) , 6 0 − Hz single-phase source. Load 1: Inductive load, 125 kVA , 0. 28PF lagging. Load 2: Capacitive load, 1 0 kW , 4 0 kvar . Load 3: Resistive load, 15 kW . (a) Determine the total kW, kvar, kva, and supply power factor. (b) In order to improve the power factor to 0.8 lagging. a capacitor of negligible resistance is connected in parallel with the above loads. Find the kvar rating of that capacitor and the capacitance in μ F . Comment on the magnitude of the supply current after adding the capacitor.
Figure 2.26 shows three loads connected in parallel across a 1 000 -V ( RMS ) , 6 0 − Hz single-phase source. Load 1: Inductive load, 125 kVA , 0. 28PF lagging. Load 2: Capacitive load, 1 0 kW , 4 0 kvar . Load 3: Resistive load, 15 kW . (a) Determine the total kW, kvar, kva, and supply power factor. (b) In order to improve the power factor to 0.8 lagging. a capacitor of negligible resistance is connected in parallel with the above loads. Find the kvar rating of that capacitor and the capacitance in μ F . Comment on the magnitude of the supply current after adding the capacitor.
Figure 2.26 shows three loads connected in parallel across a
1
000
-V
(
RMS
)
,
6
0
−
Hz
single-phase source.
Load 1: Inductive load,
125 kVA
,
0.
28PF
lagging.
Load 2: Capacitive load,
1
0
kW
,
4
0
kvar
.
Load 3: Resistive load,
15
kW
.
(a) Determine the total kW, kvar, kva, and supply power factor.
(b) In order to improve the power factor to 0.8 lagging. a capacitor of negligible resistance is connected in parallel with the above loads. Find the kvar rating of that capacitor and the capacitance in
μ
F
.
Comment on the magnitude of the supply current after adding the capacitor.
According to the book the answers are m= 30 and n = 5 and number of switch blocks is 220
find reactive power demand , capacitor bank provides and overcompenstation
(A) Consider a communication system where the number of successful transsions
out of 10 trials follows a binomial distribution. The success probability for each triat is 0,95,
Let X be the random variable representing the number of successful transmissions.
-Sketch the cumulative distribution function (CDF) of the distribution.
2- Find Skewness coefficients and check if the distribution is symmetrical or skewed to the
right or left.
3- Find kurtosis coefficients, Check if the distribution is mesokurtic, leptokurtic or
platykurtic.
4- Find the probability of getting at most eigh. successful transmissions.
5- Find the probability P(20 with a mean 2-1 calculate the probability that the noise is greater than
3 units.
Chapter 2 Solutions
MindTap Engineering, 1 term (6 months) Printed Access Card for Glover/Overbye/Sarma's Power System Analysis and Design, 6th
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