RLC Circuit Analysis 2

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RLC Circuit Analysis 2

The Importance of Complex Number Knowledge
Application in RLC Circuit


Using the calculator shown below, teachers and students can simulate different scenarios just by changing any value in input box shown below.

Compute Current I1, I2, and I3





I1 =
I2 =
I3 =

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Important to remember inductive load is represented by + J and capacitive load - J . This knowledge is very important because of the complex number conjugate when you are doing complex number division. This calculator embedded that reactance rule + j L and - J C that affects the complex number conjugate. So be careful not to put negative sign in capacitive input box. It's already accounted for.

FORMULA RECALL: XL = 2 π f L

XL = * * *
XL = Ω

FORMULA RECALL: - j B = - j / XL = - 1/18.8496 Inductive Susceptance

- j B = mho


FORMULA RECALL: XC = 1 / 2 π f C

XC = 1 / * * *
XC = Ω

FORMULA RECALL: + j B = + j / XC = 1/26.5258 Capacitive Susceptance

+ j B = mho


FORMULA RECALL: G = 1 / R = 1/20 Conductance

G = mho


FORMULA RECALL: Y = G + j B = G + j (1/XC -1/XL ) Admittance

Y = + J ( - )

Y = + J mho

Y = ° mho ;
The admittance phase angle is negative, therefore the load is mostly inductive. The current will also have negative phase angle and the load power factor is lagging.

if Y admittance angle is ∠ + positive it means mostly capacitive load, the current phase angle is ahead or leading the voltage phase angle if you plot their sine waveform. So when you hear the power factor is leading, remember they are talking about power factor of the load which is mostly capacitive (leading current). Another clue to check to verify if the load is mostly capacitive is to look at the current phase angle you must expect to see a positive angle, 90 ° for purely capacitive load like shown above

if Y admittance angle is ∠ - negative it means mostly inductive load, the current phase angle is behind or lagging the voltage phase angle if you plot their sine waveform. So when you hear the power factor is lagging, remember they are talking about power factor of the load which is mostly inductive (lagging current). Another clue to check to verify if the load is mostly inductive is to look at the current phase angle you must expect to see a negative angle, - 90 ° for purely inductive load like shown above.


FORMULA RECALL: I = E * Y

I = * °

I = ° Amp ; The current phase angle is negative, therefore the load is mostly inductive load.


P = E * I * Cos θ = * * = Watts

Q = E * I * Sin θ = * * = Vars

Link to Pythagorean theorem calculator


FORMULA RECALL: I = E * G

I 1= *
I 1= Amp

FORMULA RECALL: I 2 = E * Y 2

I 2= *

I 2= + j

FORMULA RECALL: I 3 = E * Y 3

I 3 = *
I 3 =

I 3= + j


FORMULA RECALL: I = E * Y

I = + j

I =


Initial, I = 2.615 ∠ -17 °

Initial, I 1 = 2.5 ∠ 0 °

Initial, I 2 = 1.885 ∠ 90 °

Initial, I 3 = 2.655 ∠ -90 °


INITIAL DATA

C = 100 μ F

L = 0.05 H;

V = 50

F = 60 Hz

R20 = 20 Ω

🔗 270 🔗 141 🔗 142 🔗 286 🔗 231 🔗 319 🔗 321 🔗 322

🔗 67 🔗 336

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