We read your photo as:

At resonance the phase angle equals

Physics

ScanSolve AI Answer

Here are the solutions to the multiple-choice questions:

9. At resonance the phase angle equals

  • At resonance in an RLC circuit, the inductive reactance (XLX_L) cancels out the capacitive reactance (XCX_C). The circuit behaves purely resistively.
  • Therefore, the voltage and current are in phase, and the phase angle (ϕ\phi) is 0∘0^\circ.
  • Answer: a) 0 Degree\boxed{\text{0 Degree}}

10. The band width of resonant circuit is

  • The bandwidth (Δf\Delta f) of a resonant circuit is inversely proportional to its quality factor (QQ). The formula is Δf=frQ\Delta f = \frac{f_r}{Q}, where frf_r is the resonant frequency.
  • Answer: b) Inversely proportional to Q\boxed{\text{Inversely proportional to Q}}

11. In silicon atom distribution of electrons in cells is

  • Silicon (Si) has an atomic number of 14. Its electron configuration is 1s22s22p63s23p21s^2 2s^2 2p^6 3s^2 3p^2.
  • The electron distribution in shells (K, L, M) is:
    • K-shell (1st shell): 2 electrons
    • L-shell (2nd shell): 2+6=82+6 = 8 electrons
    • M-shell (3rd shell): 2+2=42+2 = 4 electrons
  • So the distribution is 2, 8, 4.
  • Answer: a) 2,8,4\boxed{\text{2,8,4}}

12. An inductive circuit with L=100mHL=100 \text{mH} and R=10KΩR=10 \text{K}\Omega has time constant of

  • The time constant (τ\tau) for an RL circuit is given by the formula τ=LR\tau = \frac{L}{R}.
  • Given L=100 mH=100×10−3 H=0.1 HL = 100 \text{ mH} = 100 \times 10^{-3} \text{ H} = 0.1 \text{ H}.
  • Given R=10 KΩ=10×103 ΩR = 10 \text{ K}\Omega = 10 \times 10^3 \text{ } \Omega.
  • τ=0.1 H10×103 Ω=0.110000 s=0.00001 s\tau = \frac{0.1 \text{ H}}{10 \times 10^3 \text{ } \Omega} = \frac{0.1}{10000} \text{ s} = 0.00001 \text{ s}
  • τ=10×10−6 s=10 µs\tau = 10 \times 10^{-6} \text{ s} = 10 \text{ µs}
  • Answer: d) 10 µsec\boxed{\text{10 µsec}}

13. A capacitive circuit with R=15KΩR=15 \text{K}\Omega and C=0.01µFC=0.01 \text{µF} has a time constant of

  • The time constant (τ\tau) for an RC circuit is given by the formula τ=RC\tau = RC.
  • Given R=15 KΩ=15×103 ΩR = 15 \text{ K}\Omega = 15 \times 10^3 \text{ } \Omega.
  • Given C=0.01 µF=0.01×10−6 F=1×10−8 FC = 0.01 \text{ µF} = 0.01 \times 10^{-6} \text{ F} = 1 \times 10^{-8} \text{ F}.
  • τ=(15×103 Ω)×(1×10−8 F)\tau = (15 \times 10^3 \text{ } \Omega) \times (1 \times 10^{-8} \text{ F})
  • τ=15×10−5 s=0.00015 s\tau = 15 \times 10^{-5} \text{ s} = 0.00015 \text{ s}
  • τ=150×10−6 s=150 µs\tau = 150 \times 10^{-6} \text{ s} = 150 \text{ µs}
  • Answer: c) 150 µsec\boxed{\text{150 µsec}}

14. The development of voltage difference due to light intensity on the surface of a PN junction is known

  • When light falls on a PN junction, it generates electron-hole pairs, leading to a voltage difference across the junction. This phenomenon is called the photovoltaic effect and is the basis for solar cells.
  • Answer: b) Photo voltaic effect\boxed{\text{Photo voltaic effect}}

15. The function of choke in fluorescent tube is

  • A choke (inductor) in a fluorescent tube circuit performs two main functions:
    • It provides a high voltage spike (strike voltage) to ionize the gas and start the discharge when the circuit is switched on.
    • Once the tube is lit, it limits the current flowing through the tube to a safe operating level.
  • Answer: c) Both a and b are correct\boxed{\text{Both a and b are correct}}
Was this helpful?

Still stuck on this one?

Ask a follow-up, and the answer starts from this question.

Got a different question?Ask your own question