Power electronics and drives miscellaneous


Power electronics and drives miscellaneous

Power Electronics and Drives

  1. An SCR having a turn ON time of 5 μsec, latching current of 50 mA and holding current of 40 mA is triggered by a short duration pulse and is used in the circuit shown in the figure given below. The minimum pulse width required to turn the SCR ON will be










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    iR =
    100
    =
    100
    = 0.02 A
    R25 × 103

    =
    100
    1 - e{-20t / 0.5} = 5(1 - e-40t)
    20

    Then, iT = iL + iR = 0.02 + 5(1 – e – 40t)
    It minimum pulse width is T for ia ≥ latching current.
    Then, 0.02 + 5(1 – e – 40t) = 0.05
    ⇒ 5(1 – e – 0.40t) = 0.03
    ⇒ t = 150 μ sec.

    Correct Option: A


    iR =
    100
    =
    100
    = 0.02 A
    R25 × 103

    =
    100
    1 - e{-20t / 0.5} = 5(1 - e-40t)
    20

    Then, iT = iL + iR = 0.02 + 5(1 – e – 40t)
    It minimum pulse width is T for ia ≥ latching current.
    Then, 0.02 + 5(1 – e – 40t) = 0.05
    ⇒ 5(1 – e – 0.40t) = 0.03
    ⇒ t = 150 μ sec.


  1. In the given rectifier, the delay angle of the thyristor T1 measured from the positive going zero crossing of Vs is 30°. If the input voltage Vs is 100 sin(100πt)V, the average voltage across R (in Volt) under steady-state is _____________.









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    Given : α = 30° ,
    Vin = 100 sin(l00πt)

    Now , V0 =
    Vm
    [3 + cosα]

    =
    100
    [3 + cos30°] = 61.52 V

    Correct Option: B

    Given : α = 30° ,
    Vin = 100 sin(l00πt)

    Now , V0 =
    Vm
    [3 + cosα]

    =
    100
    [3 + cos30°] = 61.52 V



  1. In the following chopper duty ratio of switch S is 0.4. If the inductor and capacitor are sufficiently large to ensure continuous inductor current and ripple free capacitor voltage, the charging current (in Ampere) of the 5V battery, under steady-state, is _____________ .










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    V0 = DVS = 0.4 × 20 = 8 V

    I0 =
    V0 - E
    =
    8 - 5
    =
    3
    = 1 A
    R33

    Correct Option: A

    V0 = DVS = 0.4 × 20 = 8 V

    I0 =
    V0 - E
    =
    8 - 5
    =
    3
    = 1 A
    R33


  1. The circuit in the figure is a current commutated dc – dc chopper where, ThM is the main SCR and ThAUX is the auxiliary SCR. The load current is constant at 10 A. ThM is ON. ThAUX is triggered at t = 0. ThM is turned OFF between










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    For t < 0, Vc = Vs, ic = 0 and iT1 = I0
    At t = 0, THAUX is trigered, and a resonant Current i c designs to flow from C through THAUX, L and back to c.
    The resonant current is given by,

    At t1 =
    π
    , ic = 0 and Vc = -Vs
    ω0

    Since iC gets reverses, THAUX is off.
    For Vc = – Vs , resonant current ic flows through C, L, D and THm. Because this current ic flows and builds up in opposite direction to forward current of THm Then,
    im = Io – ic = Io – Ip sin ω∆t
    when im = 0, THm gets turned off
    i.e. , ∆t =
    1
    sin-1
    Io
    ω0Ip

    Hence, THm is off between t1 < t < t1 + ∆t
    t1 =
    π
    = π√LC = π√10 × 25.28 sec = 50 sec.
    ω0

    i.e., commutation time given by 50 µs < t < 75s

    Correct Option: B


    For t < 0, Vc = Vs, ic = 0 and iT1 = I0
    At t = 0, THAUX is trigered, and a resonant Current i c designs to flow from C through THAUX, L and back to c.
    The resonant current is given by,

    At t1 =
    π
    , ic = 0 and Vc = -Vs
    ω0

    Since iC gets reverses, THAUX is off.
    For Vc = – Vs , resonant current ic flows through C, L, D and THm. Because this current ic flows and builds up in opposite direction to forward current of THm Then,
    im = Io – ic = Io – Ip sin ω∆t
    when im = 0, THm gets turned off
    i.e. , ∆t =
    1
    sin-1
    Io
    ω0Ip

    Hence, THm is off between t1 < t < t1 + ∆t
    t1 =
    π
    = π√LC = π√10 × 25.28 sec = 50 sec.
    ω0

    i.e., commutation time given by 50 µs < t < 75s



  1. A single-phase bridge converter is used to charge a battery of 200 V having an internal resistance of 0.2 Ω as shown in the figure given below. The SCRs are triggered by a constant dc signal. If SCR 2 gets open circuited, then what will be the average charging current?










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    Average current is given by,

    =
    1
    [2Vm cosθ - E(π - 2θ1)]
    2πR

    where , θ1 = sin-1
    E
    Vm

    = sin-1
    200
    = 38° = 6.66 rad
    230 √2

    Then , Iavg =
    1
    2π × 2

    Iavg =
    1
    [2 √2 × 230 cos38° - 200(π - 2 × 0.66)] = 11.9
    2π × 2

    Correct Option: A

    Average current is given by,

    =
    1
    [2Vm cosθ - E(π - 2θ1)]
    2πR

    where , θ1 = sin-1
    E
    Vm

    = sin-1
    200
    = 38° = 6.66 rad
    230 √2

    Then , Iavg =
    1
    2π × 2

    Iavg =
    1
    [2 √2 × 230 cos38° - 200(π - 2 × 0.66)] = 11.9
    2π × 2