暗記メーカー
ログイン
AC CIRCUIT
  • ユーザ名非公開

  • 問題数 76 • 2/14/2024

    記憶度

    完璧

    11

    覚えた

    28

    うろ覚え

    0

    苦手

    0

    未解答

    0

    アカウント登録して、解答結果を保存しよう

    問題一覧

  • 1

    flow of electricity PERIODICALLY REVERSES IN DIRECTION

    Alternating Current

  • 2

    FORMULA: Frequency

    F = 1/T

  • 3

    It is how high the sin wave in ac

    AMPLITUDE

  • 4

    Time to complete one cycle

    Period

  • 5

    It is when waveform repeats

    CYCLE

  • 6

    Cycles = Frequency

    60 Cycles = 60 Hertz

  • 7

    1 cycle = 2 alternations

    x2

  • 8

    FORMULA: Wavelength

    lambda = Vp/f Vp = C x Vf c= 3x10^8

  • 9

    C = Speed of light

    3x10^8 m/s2 speed of light

  • 10

    a flow of electricity which reaches maximum in one direction, decreases to zero, then reverses itself and reaches maximum in the opposite direction

    Alternating Current

  • 11

    The maximum value of a waveform of one alternation either negative or positive alternation

    Maximum Value Peak Value

  • 12

    FORMULA WAVELENGTH

    lambda = Vp/c Vp = Vf x c c = 3x10^8 m/s2

  • 13

    the instantaneous value of voltage or current is the value or current at one particular instant

    Instantaneous Value

  • 14

    FORMULA INSTANTANOUS VALUE

    V(o) = Vm sin(O) V(t) = Vm x sin (2pift) V(w) = Vm x sin (wt)

  • 15

    the average of the ALL the Instantaneous values for a certain period of time

    Average Value

  • 16

    FORMULA: AVERAGE Value/ Dc Value/ Mean Value

    .636Vm

  • 17

    value that will have the same heating effect on a resistance as a comparable value of direct current or voltage will have on the same r e s i s t a n c e

    Vrms/ Effective Value/ Ac Value

  • 18

    FORMULA: Vrms

    Vrms = Vm/sqrt2 = .707Vm

  • 19

    the ratio of the RMS value to the AVERAGE value of an alternating quantity

    FORM FACTOR

  • 20

    the ratio of MAXIMUM value to the R.M.S value of an alternating quantity

    PEAK FACTOR/ CREST FACTOR/ AMPLITUDE FACTOR

  • 21

    opposition to current offered by resistive components

    Resistance

  • 22

    reciprocal of resistance

    CONDUCTANCE G

  • 23

    FORMULA CONDUCTANCE

    G= 1/R

  • 24

    opposition offered by inductor and capacitor to AC

    REACTANCE X

  • 25

    FORMULA REACTANCE

    XL = 2pifL Xc = 1/2pifc

  • 26

    reciprocal of reactance

    SUSCEPTANCE B

  • 27

    total opposition to the flow of AC combination of resistance and reactance

    IMPEDANCE Z

  • 28

    FORMULA IMPEDANCE

    Z= sqrt R^2 + X^2 R+-Xlc

  • 29

    reciprocal of impedance combination of conductance and susceptance

    ADMITTANCE Y

  • 30

    V and I are in phaseV and I are in phase

    PURELY RESISTIVE

  • 31

    the current lags the applied voltage by 90°

    Purely Inductive Circuit

  • 32

    the current leads the voltage by 90°

    Purely Capacitive Circuit

  • 33

    the current lags the applied voltage by an angle greater than 0° but less than 90°

    Inductive Circuit

  • 34

    the current leads the applied voltage by an angle greater than 0° but less than 90°

    Capacitive Circuit

  • 35

    the power consumed or dissipated by the resistive component also called True Power, Useful Power and Productive Power measured in Watts (W) it is equal to the product of the apparent power and the power factor

    REAL POWER/ TRUE POWER

  • 36

    FORMULA REAL POWER

    P= VIcos(0)= VIpf P= Pf x S P= I^2 x R

  • 37

    represents the rate at which energy is stored or released in the reactive component also called the imaginary power, non- productive or wattless power It is positive for inductive power (Q) and negative for capacitive power (Qc) measured in volt ampere reactive VAR

    REACTIVE POWER Q

  • 38

    FORMULA REACTIVE POWER

    Q= VIsin(0) = VI x rf Q= I2Xlc Q= rf x S

  • 39

    represents the rate at which the total energy is supplied to the system measured in volt-amperes (VA) the vector sum of the true and reactive powers

    APPARENT POWER

  • 40

    FORMULA APPARENT POWER

    S = sqrt P^2+Q^2 S = I^2 Z

  • 41

    FORMULA: POWER FACTOR p.f

    Pf = P/S

  • 42

    FORMULA: REACTIVE FACTOR r.f

    rf = Q/S

  • 43

    a circuit phenomenon or condition wherein: the current is in phase with the voltage • the circuit power factor becomes unity the inductive reactance is equal to capacitive reactance

    Resonance

  • 44

    at resonance or at f = fr → XC=XL below resonance or at f<fr → XC>XL above resonance or at f>fr → XL>XC

    q

  • 45

    consists of a coil and a capacitor connected in series or in parallel

    TUNED OR RESONANT CIRCUIT

  • 46

    6 C h a r a c t e r i s t i c s o f S e r i e s R e s o n a n c e

    At f=fr, XL=Xc, and since series connected components have same current, VL=Vc At f=fr, Z is minimum (Z=R) At f=fr, I is maximum (I=E/R) At f=fr, Z is resistive (I is in-phase with E) At f<fr, Z is capacitive At f>fr, Z is inductive

  • 47

    FORMULA RESONANCE

    fr = 1/2pi sqrt LC

  • 48

    FORMULA QUALITY FACTOR

    q

  • 49

    FORMULA RESONANT RISE IN REACTIVE VOLTAGE:

    Vc or VL = Q x Vs

  • 50

    6 Characteristics of Parallel R e s o n a n c e

    At f=fr, XL=Xc, and since parallel branches have same voltage, IL=lc At f=fr, Z is maximum (Z=R₽) At f=fr, I is minimum (I=E/Rp) At f=fr, Z is resistive (I-is in-phase with E) At fsfr, Z is inductive At f>fr, Z is capacitive

  • 51

    FORMULA RESONANCE PARALLEL

    fr = 1/2pi sqrt LC

  • 52

    FORMULA Q FACTOR PARALLEL

    X/rs + X^2/Rp

  • 53

    FORMULA RESONANT RISE IN TANK CURRENT:

    Ic or IL = Q x Is

  • 54

    in series resonant circuit, Q is also called as the

    VOLTAGE MAGNIFICATION FACTOR

  • 55

    FORMULA PEAK TO PEAK VALUE

    Vpp = 2Vm

  • 56

    in a parallel resonant circuit, Q is also called as

    CURRENT MAGNIFICATION FACTOR

  • 57

    parallel resonance is also called

    Anti Resonance

  • 58

    parameter that indicates the width of frequencies centered around the resonant frequency RANGE of frequencies included between the two cut-off frequencies

    Bandwidth

  • 59

    cut-off points are the points wherein

    -the current drops to 70.7% of its max v a l u e - the voltage drops to 70.7% of its max value - the power drops to 50% of its max

  • 60

    cut-off points are also called

    HALF-POWER, CUT-OFF, BREAK-OFF, and 3 dB DOWN Points

  • 61

    FORMULA 3PHASE AC LINE

    q

  • 62

    FORMULA : BANDWIDTH

    fr = Q x Bw

  • 63

    FORMULA UPPER AND LOWER CUT OFF FREQ

    fu = fr + BW/2

  • 64

    a circuit consisting of a combination of capacitors, inductors and resistors connected so that it wil either PERMIT OR PREVENT passage of a certain band of frequencies

    PASSIVE FILTERS

  • 65

    - passes all signals having frequencies lower than its cut-off frequency

    LOW PASS FILTERS

  • 66

    passes all signals having frequencies higher than its cut-off frequency

    HIGH PASS FILTERS

  • 67

    passes frequencies within a certain range and rejects (attenuates) frequencies outside that range

    BANDPASS FILTERS

  • 68

    rejects or blocks all signals having frequencies between the two cut-off frequencies

    BAND REJECT FILTERS

  • 69

    also known as band-elimination, band-stop, or notch filters

    BAND REJECT FILTERS

  • 70

    FORMULA CUT OFF FREQUENCY

    1/2pift t time constant

  • 71

    FORMULA CENTER RESONANT FREQ

    fr = sqrt fl x fu

  • 72

    It is a quantity that varies in MAGNITUDE AND DIRECTION with respect to time

    ALTERNATING QUANTITY

  • 73

    the NUMBER OF CYCLES in ONE SECOND

    FREQUENCY

  • 74

    the LENGTH OF TIME it takes to COMPLETE ON CYCLE

    PERIOD

  • 75

    is the DISTANCE BETWEEN TWO POINTS OF SIMILAR CYCLES of a periodic wave

    WAVELENGTH

  • 76

    the VALUE OF THE WAVE AT ITS PEAK

    AMPLITUDE