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Organized summary and examples of ‘Steady-State sinusoidal Analysis’ £4.43   Add to cart

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Organized summary and examples of ‘Steady-State sinusoidal Analysis’

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This document has everything you need to pass your A1 for electro-techniques 214, every topic from, NAMELY, SINUSOIDAL SIGNALS, PHASORS, COMPLEX IMPEDANCE, POWER IN AC CIRCUITS and THEVENIN AND NORTON EQUIVALENT CIRCUITS. The file is concise, organized, color-coded and very neat. Ideal for most.

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  • April 12, 2024
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5 1 Sinusoidal signals
.




>
-

AC is mostly used (i e. power system , telecoms)
.




Sinusoidal AC Voltage (UCt)) :

MATHEMATICALLY :

V (H) =
Um COS (wt + 0
> relative phase shift langle
↓ ↓ angular frequency (O)
Amplitude/peak Crad(s)
Value (V)



GRAPHICALLY
* for uniformity for sinusoidal waveforms
Sin
cut + of90 % = (OS ( Wh + O)
* O can be determined by finding the peak value




>
-
T: period of sinusoidal waveform : WT I =




>
-

f : Frequency of sinusoidal waveform
: amount of cycles per second
inverse of period f
=
:




>
-

w : angular frequency =
2 = f
F


Root-Mean-Square (RMS) values / effective value
>
-
When U(t) is placed across a resistance (R) ,
Power (P(H) is :
D(t) = 12t
-




R

>
-
P(t) is also periodic and sinusoidal
(Pavy)
Ms Im
>
-
The average power =
At = =

,-Roman-squareof voltage: urm the
>
-

RMS value is an . This means Ac voltages current will
equivalent DC value of the AC Waveform
deliver the same power AC Voltage current would deliver if the the DC value was equal to RMS value
of AC Voltage / current
Power (AC Voltage /Current) Power (ocvoltage
= /Current) C Voltages Current = RMS of Ac Voltage

current


=m Irms-m
>
-

Urms and


Amplitude mplitude

,Exercise 51 .




Importanavatioens
Given UCH 100 COSCO) V applied over a 500 resistor.
=




Sketch uct) and Calculate
C and Paug t


Paug Vrms = = Irms R
R
finding PCH) > P(t) = V(t)2
R

WT 2
UCH
=




(i) P(t) UCH2= =
Um COS (W ++ O)

R
NB
=
(100 OS (100))2
50 (852X
1 + 1 COSC(X)
=
a
=
1002 (OS (100)
50
=
200 ( + Y2 (OS (2001)
=
100 + 100COS (200)




BE
finding Pava IN RAD


Ch 100COS(IOUE) Curms
fo(00<LOOCOSCIO)At
= =




W =
100
Urms = 70 /V.




CiCUT It =




Urms"
T 0 825
=
.
(ICH =
= 1 = 10 o



draw UCH
V(t) (U)
A




I
V (H) =
Um Cos (cut + O) T




Willo
>
-

Um = 100 100
<

>
-



W = 100
>
T 0 82S
Pens
-
=
.




>
-

0 =
00 tmax O

, draw PC
P(t) (W)
P(+) =
100 + 100 COS(200) A
T




.i
<
200
upward by 100W ↑




Pm = 100 , PMT 100 + 100 200
= =



W = 200
T= 0 81s

Fim)
.




max

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