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ZIMSEC A Level · 9188/2 · N2004

Physics Paper 2 November 2004

Questions
41
Total marks
60
Syllabus code
9188/2

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Questions
41
Pass mark
25
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Answer every question in the printed order, get marked at the end, then see the answers.

The questions

Question 101

[1 marks]momentum; photon wavelength and momentum
State the definition of linear momentum.

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Question 102

[1 marks]momentum; photon wavelength and momentum
State the SI unit of linear momentum.

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Question 103

[1 marks]momentum; photon wavelength and momentum
Which of the following is a plausible order-of-magnitude estimate for the wavelength of a gamma-ray photon?
  1. A1x10^-3 m
  2. B1x10^-12 m
  3. C1x10^2 m
  4. D1x10^-6 m

Question 104

[2 marks]momentum; photon wavelength and momentum
A gamma-ray photon has wavelength 1.0×10−121.0\times10^{-12} m. Using p=h/λp = h/\lambda with h=6.63×10−34h = 6.63\times10^{-34} J s, calculate its momentum.

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Question 201

[1 marks]Newton's laws; impulse and inertia
State the definition of force in terms of momentum.

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Question 202

[1 marks]Newton's laws; impulse and inertia
Momentum has base units kg m s^-1. Using force = rate of change of momentum, find the base SI units of force.

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Question 203

[2 marks]Newton's laws; impulse and inertia
A massive body hangs from the ceiling by cord A above it, with an identical cord B hanging from the underside of the body. If cord B is pulled gently and steadily downwards until something breaks, which cord breaks, and why?
  1. ACord A: gravity pulls harder on A
  2. BNeither: the forces stay balanced
  3. CCord B: the pulling force acts there
  4. DCord A: it carries more tension

Question 204

[2 marks]Newton's laws; impulse and inertia
In the same setup, cord A above the body and cord B hanging from its underside, if cord B is instead jerked sharply downwards, which cord breaks, and why?
  1. ACord A: the jerk instantly reaches it
  2. BCord B: its material becomes brittle
  3. CCord B: body's inertia delays the pull
  4. DCord A: jerking pulls it upward harder

Question 301

[2 marks]simple harmonic motion; torsional oscillation
State the two conditions on acceleration that define simple harmonic motion, in terms of displacement from equilibrium.

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Question 302

[1 marks]simple harmonic motion; torsional oscillation
Define the period of an oscillation.

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Question 303

[1 marks]simple harmonic motion; torsional oscillation
Define angular frequency ω\omega in terms of frequency ff.

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Question 304

[1 marks]simple harmonic motion; torsional oscillation
A folded net hanging from a ceiling performs torsional (twisting) oscillations with a period of 21 s. Calculate the frequency of the oscillations.

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Question 305

[1 marks]simple harmonic motion; torsional oscillation
For the same torsional oscillations, period 21 s, calculate the angular frequency in rad/s.

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Question 306

[1 marks]simple harmonic motion; torsional oscillation
A point P on the rotating net has an instantaneous angular speed ω1\omega_1 at any moment during the torsional oscillation. How does the angular frequency of the oscillation relate to ω1\omega_1?

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Question 401

[1 marks]Kirchhoff's laws; circuit analysis
State Kirchhoff's current law.

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Question 402

[1 marks]Kirchhoff's laws; circuit analysis
State Kirchhoff's voltage law.

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Question 403

[1 marks]Kirchhoff's laws; circuit analysis
In a circuit, current II flows through one branch and splits at a junction into currents I1I_1 and I2I_2 through two other branches. Write the Kirchhoff current law equation relating II, I1I_1 and I2I_2.

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Question 404

[3 marks]Kirchhoff's laws; circuit analysis
Three cells of e.m.f. E1=12E_1=12 V, E2=10E_2=10 V and E3=8E_3=8 V, each with internal resistance r=1 Ωr = 1\,\Omega, together with a resistor R2=3 ΩR_2 = 3\,\Omega, satisfy the loop equation E1+E2+E3=I2+1.06+I2+I2+3I2E_1+E_2+E_3 = I_2 + 1.06 + I_2 + I_2 + 3I_2 (from Kirchhoff's laws with I1=1.06I_1 = 1.06 A and I=I1+I2I = I_1+I_2). Calculate I2I_2.

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Question 501

[2 marks]line spectra; electron diffraction; photoelectric effect
How does an emission line spectrum appear, and how is it formed?
  1. ADark lines, from gas absorption
  2. BContinuous band, from a hot solid
  3. CBright lines, from ejected electrons
  4. DBright lines, from an excited gas

Question 502

[2 marks]line spectra; electron diffraction; photoelectric effect
How does an absorption line spectrum appear, and how is it formed?
  1. ADark lines, from gas absorption
  2. BBright lines, from gas emission
  3. CContinuous spectrum, no lines at all
  4. DDark lines, but from solid sources

Question 503

[2 marks]line spectra; electron diffraction; photoelectric effect
What does electron diffraction demonstrate about the nature of particles such as electrons?
  1. ADiffraction shows electrons as waves
  2. BDiffraction shows electrons are light
  3. CPattern proves electrons are uncharged
  4. DElectrons travel in straight lines

Question 504

[2 marks]line spectra; electron diffraction; photoelectric effect
The photoelectric effect provides evidence for the particle nature of light. Which observation best supports this?
  1. AEmission begins after a time delay
  2. BIntensity doesn't raise electron energy
  3. CEach electron absorbs several photons
  4. DHigher intensity raises electron energy

Question 601

[1 marks]electromagnetic induction; a.c. generator
A single loop of area AA has its plane perpendicular to a uniform magnetic field of flux density BB (i.e. the field points along the loop's normal). State the expression for the magnetic flux Φ\Phi through the loop.

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Question 602

[1 marks]electromagnetic induction; a.c. generator
A coil's plane makes angle θ\theta with the direction of a uniform magnetic field BB. State the component of BB that is perpendicular to the plane of the coil (i.e. along the coil's normal).

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Question 603

[2 marks]electromagnetic induction; a.c. generator
A coil of NN turns and area AA rotates in a uniform field of flux density BB, so the flux linking it is Φ=BANsin⁡(ωt)\Phi = BAN\sin(\omega t), with θ=ωt\theta = \omega t. Using Faraday's law E=−dΦ/dtE = -d\Phi/dt, derive the expression for the induced e.m.f. EE.

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Question 604

[1 marks]electromagnetic induction; a.c. generator
State one way the magnitude of the e.m.f. induced in a rotating coil (a.c. generator) can be increased.

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Question 605

[1 marks]electromagnetic induction; a.c. generator
State a second way, different from increasing the number of turns, that the induced e.m.f. can be increased.

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Question 606

[1 marks]electromagnetic induction; a.c. generator
State a third way, different from increasing the turns or the field strength, that the induced e.m.f. can be increased.

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Question 701

[1 marks]refraction; critical angle; total internal reflection
Define the critical angle for a ray travelling from glass into air.

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Question 702

[2 marks]refraction; critical angle; total internal reflection
What is total internal reflection, and when does it occur at a glass-air boundary?
  1. AAll light reflects past critical angle
  2. BSome light reflects past critical angle
  3. CAll light reflects below critical angle
  4. DLight absorbs past critical angle

Question 703

[1 marks]refraction; critical angle; total internal reflection
Fig. 7.1 shows a ray AB in one medium striking boundary PQ at 55° to the normal and refracting into ray BC in the other medium at 35° to the normal. Using the figure, state whether the glass lies above or below the line PQ.

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Question 704

[2 marks]refraction; critical angle; total internal reflection
A ray of light in air strikes a glass surface at 55° to the normal and refracts into the glass at 35° to the normal. Calculate the refractive index for light travelling from glass to air, using n=sin⁡35°/sin⁡55°n = \sin35°/\sin55°.

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Question 705

[2 marks]refraction; critical angle; total internal reflection
The refractive index for light travelling from glass to air at a boundary is 0.70. Calculate the critical angle cc for this boundary, using sin⁡c=0.70\sin c = 0.70.

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Question 706

[1 marks]refraction; critical angle; total internal reflection
The refractive index for light travelling from glass to air is 0.70, and the speed of light in air is 3.0×1083.0\times10^8 m/s. Calculate the speed of light in the glass, using vglass/vair=0.70v_{glass}/v_{air} = 0.70.

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Question 801

[1 marks]radioactive decay; alpha-scattering; half-life
In a table of radioactive emissions, alpha-particles have approximate mass 4 units and are deflected by an electric field. State the charge of an alpha-particle.

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Question 802

[1 marks]radioactive decay; alpha-scattering; half-life
Beta-particles carry charge -1e and are deflected by an electric field. State their approximate mass, relative to a proton or neutron of mass 1 unit.

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Question 803

[1 marks]radioactive decay; alpha-scattering; half-life
Beta-particles have charge -1e and negligible mass. State whether they are deflected by an electric field.

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Question 804

[1 marks]radioactive decay; alpha-scattering; half-life
Gamma-rays have approximate mass 0 units and are not deflected by an electric field. State their charge.

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Question 805

[2 marks]radioactive decay; alpha-scattering; half-life
What model of atomic structure did Rutherford's alpha-scattering results establish?
  1. ANeutron nucleus, electrons in a shell
  2. BSolid, indivisible atomic spheres
  3. CSmall dense nucleus, electrons orbit
  4. DUniform sphere, embedded electrons

Question 806

[1 marks]radioactive decay; alpha-scattering; half-life
In the nuclear model of the atom established by Rutherford's alpha-scattering experiment, where is essentially all of the atom's mass concentrated?

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Question 807

[2 marks]radioactive decay; alpha-scattering; half-life
A radioactive sample contains 3 g of an isotope with a half-life of 42 s. Using M=M0e−λtM = M_0 e^{-\lambda t} with λ=ln⁡2/42\lambda = \ln2/42, calculate the mass remaining after 60 s.

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