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Physics Past Questions Practice
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Physics 2022

minutes!

Question(s):

  1. The diagram above illustrates the trajectory of a fired missile from point PP at 250ms1250 \, \text{ms}^{-1}.
    If the missile reaches point QQ after 40s40 \, \text{s}, calculate the distance PQ|PQ|.

  2. State three properties of a semiconductor.

  3. The effective potential energy, EE, of a lunar satellite of mass mm, moving in an elliptical orbit around the moon of mass MM, is given by:

E=K22mr2GmMrE = \frac{K^2}{2m} r^2 - \frac{GmM}{r}

where rr is the distance of the satellite from the moon and GG is the universal gravitational constant with dimensions M1L3T2M^{-1} L^3 T^{-2}.
Determine the dimensions of the angular momentum, KK, of the satellite using dimensional analysis.

  1. A 50N50 \, \text{N} force is applied to the free end of a spiral spring with a force constant of 100Nm1100 \, \text{Nm}^{-1}.
    Calculate the work done by the force to stretch the spring.

  2. (a) What is a geostationary satellite?
    (b) Name two types of lasers.

  3. State:
    (a) The S.I. unit of the intensity of blackbody radiation.
    (b) Two features of the intensity-wavelength graph of a perfect blackbody at different temperatures.

  4. State three differences between magnetic and non-magnetic materials.

  5. (a) (i) State the law of inertia.
    (ii) Use the law stated in (a)(i) to explain how wearing a safety belt in a moving vehicle reduces the possibility of severe injuries during a collision.

    (b) (i) Define the moment of a force.
    (ii) A uniform plank measures 2m2 \, \text{m} long from point AA to BB. If the weight of the plank is 54N54 \, \text{N} and it rests on a knife-edge 0.50m0.50 \, \text{m} from end BB, with point AA supported by a vertical string so that ABAB balances horizontally:

    • Draw a force diagram for the arrangement.
    • Determine the tension, TT, in the string.
    • Determine the force, FF, acting on the knife edge.

    (c) State three differences between solid friction and viscosity.
    (d) State one method of increasing the velocity ratio of a pulley system.

  6. (a) (i) State Coulomb's law of electrostatics.
    (ii) The electron and proton of a hydrogen atom are separated by a mean distance of 5.2×1011m5.2 \times 10^{-11} \, \text{m}. Calculate the magnitude of the electrostatic force between them.
    [e=1.6×1019Ce = 1.6 \times 10^{-19} \, \text{C}, (4πϵ0)1=9.0×109Nm2/C2(4\pi \epsilon_0)^{-1} = 9.0 \times 10^9 \, \text{Nm}^2/\text{C}^2]

    (b) The diagram above shows a potential divider circuit.

    • Show that Vout=Vin(R1R1+R2)V_{\text{out}} = V_{\text{in}} \left(\frac{R_1}{R_1 + R_2}\right).
    • If VinVout=2.5\frac{V_{\text{in}}}{V_{\text{out}}} = 2.5 and R2=30ΩR_2 = 30 \, \Omega, calculate R1R_1.
    • Define the volt.

    (c) Explain why wood is not suitable for use as the core of transformers.
    (d) State one application of the cathode ray tube.

  7. (a) State one condition necessary for each of the following:
    (i) Constructive interference of waves.
    (ii) Total internal reflection.
    (iii) Production of beats.

    (b) In a resonance tube experiment using a tuning fork of frequency 256Hz256 \, \text{Hz}, the first resonance position was 35cm35 \, \text{cm}, and the next position was 100cm100 \, \text{cm}. Calculate the velocity of sound in air.

    (c) (i) State the three classifications of musical instruments.
    (ii) Give one example of each classification.

    (d) Calculate the critical angle for light traveling from glass to air. [Refractive index of glass = 1.51.5].
    (e) The speed of sound in a medium at a temperature of 102C102^\circ \text{C} is 240ms1240 \, \text{ms}^{-1}. If the speed of sound in the medium is 310ms1310 \, \text{ms}^{-1}, calculate its temperature.

  8. (a) State two factors that affect the rate of evaporation of a liquid.
    (b) Explain the term latent heat.
    (c) Explain each of the following:
    (i) On a dry day, water in a clay pot is cooler than water in a rubber container.
    (ii) Cooking food is faster in a pressure cooker than in an ordinary pot.

    (d) A 40V40 \, \text{V} electric heater supplies a current of 12A12 \, \text{A} for 1400s1400 \, \text{s} to a body of mass 1.5kg1.5 \, \text{kg} at its melting point. The body melts, and its temperature rises by 60C60^\circ \text{C} in an additional 1.2min1.2 \, \text{min}. Calculate:
    (i) The latent heat of fusion of the body.
    (ii) The specific heat capacity of the body.

    (e) State two differences between evaporation and boiling.

  9. (a) (i) What is artificial radioactivity?
    (ii) Complete the table below:

EmissionNatureChargeIonizingBeta particleHigh-speed electronModerately ionizingGamma rayNeutral0Negligible ionizing abilityAlpha particlePositive+\begin{array}{|c|c|c|c|} \hline \text{Emission} & \text{Nature} & \text{Charge} & \text{Ionizing} \\ \hline \text{Beta particle} & \text{High-speed electron} & - & \text{Moderately ionizing} \\ \hline \text{Gamma ray} & \text{Neutral} & 0 & \text{Negligible ionizing ability} \\ \hline \text{Alpha particle} & \text{Positive} & + & - \\ \hline \end{array}
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(b) In an X-ray tube, an electron is accelerated from rest towards a metal target by a \( 30 \, \text{kV} \) source. Calculate the kinetic energy of the electron. [\( e = 1.6 \times 10^{-19} \, \text{C} \)]. (c) The table below shows the frequencies of radiations incident on a metal and the corresponding kinetic energies of the photoelectrons:
Frequency (Hz) ×10146.88.09.210.011.0Kinetic energy (J)×10190.81.62.42.93.8\begin{array}{|c|c|c|} \hline \text{Frequency (Hz) } \times 10^{14} & 6.8 & 8.0 & 9.2 & 10.0 & 11.0 \\ \hline \text{Kinetic energy (J)} \times 10^{-19} & 0.8 & 1.6 & 2.4 & 2.9 & 3.8 \\ \hline \end{array}
mathematica
(i) Plot a graph of kinetic energy (\( K.E. \)) against frequency (\( f \)). (ii) From the graph, determine: - Planck's constant. - Threshold frequency. - Work function of the metal.

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