MCQ Bank
which of following relation is true for turn ratio and voltage ratio of transformer
- A) N2/N1=V1/V2
- B) N2/N1=V2/V1
- C) N2/N1=V1/V2V1
- D) N1/N2=V1V2/V2
For farward biased condition of P-N junction
- A) +Ve polarity to N electrode and -Ve polarity to P electrode
- B) -Ve polarity to both N and P electrode
- C) +Ve polarity to both N and P electrode
- D) +Ve polarity to P electrode and -Ve polarity to N electrode
A transformer will be out of phase when
- A) output voltage is 180 degree out of phase with input voltage
- B) output voltage is same as input voltage
- C) output voltage is 0 degree out of phase with input voltage
- D) output voltage is 360 degree out of phase with input voltage
When germanium crystal is doped with phosphorus atom, it becomes
- A) Insulator
- B) P-type semiconductor
- C) N-type semiconductor
- D) photo-transistor
Load line coordinates give value of
- A) IS and i
- B) ID and VD
- C) VD and vs
- D) IS and VD
For the given silicon diode resistance network, the current flowing through diode is 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
- A) 0.5mA
- B) 0
- C) 10mA
- D) 1mA
In a P- type semiconductor material, the majority carriers are
- A) Holes
- B) Ions
- C) Protons
- D) Electrons
Varying Q- point of diode is responsible for
- A) DC resistance
- B) AC resistance
- C) insulation
- D) static resistance
Another name of carrier’s depletion region is
- A) Biased region
- B) Saturate region
- C) Vacant region
- D) Space charge region
Which transformer gives less voltage at secondary as compared to primary
- A) step up transformer
- B) step down transformer
- C) islated transformer
- D) all transformer
In semiconductors and insulators, there is a band gap above the valence band, called the
- A) zero level band
- B) conduction band
- C) free band
- D) high band
Using small signal model,for a diode that conducts at 2mA with n=2, the change in current due to change of voltage by 10mv will be
- A) o.4mA
- B) 0.11mA
- C) 0.6mA
- D) 5mA
A diode will be reverse biased when
- A) Both anode and cathode are connected to +ve terminal
- B) Both anode and cathode are connected to -ve terminal
- C) cathode is connected to -ve and anode to +ve terminal of a battery
- D) cathode is connected to +ve and anode to -ve terminal of a battery
In a certain loaded transformer, the secondary voltage is one third the primary voltage. The secondary current is
- A) one third the primary current
- B) less than the primary current
- C) three times the primary current
- D) equal to primary current
The bonding force of atoms of semiconductors is
- A) Metallic bonding
- B) Covalent bonding
- C) Ionic bonding
- D) Van der waals bonding
If 10w of power is applied to primary of an ideal transformer with a turn ratio of 5, the power delivered to the secondary load is
- A) 10w
- B) 50w
- C) 0.5w
- D) 25w
In the given two figures of simple diode circuit, which diode Fig. is forward bised? data:image/png;base64,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
- A) Not any one
- B) Fig. (b)
- C) Fig. (a) &(b)
- D) Fig. (a)
The electron valency for Si and Ge is
- A) 2
- B) 6
- C) 4
- D) 3
Load voltage is zero for positive half cycle of input in
- A) negative half wave rectifier
- B) Both positive and negative
- C) positive half wave rectifier
- D) full wave rectifier
In an N- type semicondutor material , the majority carrier are
- A) holes
- B) ions
- C) electrons
- D) protons