AIPMT 2009 · Physics

AIPMT 2009 Physics Questions with Solutions

The AIPMT 2009 paper had 49 Physics questions from 22 chapters.

Current Electricity had the most questions (5), followed by System of Particles and Rotational Motion with 4.

3 questions below have the answer and explanation free; the other 46 are in Premium.

Physics questions
49
Chapters covered
22
Solved free here
3 of 49
Easy / Medium / Hard
13 / 27 / 9

Difficulty is NEET MIND's own tag for each question.

Chapter-wise: AIPMT 2009 Physics

How many questions each chapter had in AIPMT 2009. Open a chapter for its questions from every year.

  1. Current Electricity5 Qs
  2. System of Particles and Rotational Motion4 Qs
  3. Dual Nature of Radiation and Matter3 Qs
  4. Electrostatic Potential and Capacitance3 Qs
  5. Laws of Motion3 Qs
  6. Moving Charges and Magnetism3 Qs
  7. Nuclei3 Qs
  8. Oscillations3 Qs
  9. Semiconductor Electronics3 Qs
  10. Waves3 Qs
  11. Electromagnetic Induction2 Qs
  12. Thermal Properties of Matter2 Qs
  13. Thermodynamics2 Qs
  14. Work, Energy and Power2 Qs
  15. Alternating Current1 Q
  16. Atoms1 Q
  17. Electromagnetic Waves1 Q
  18. Gravitation1 Q
  19. Magnetism and Matter1 Q
  20. Motion in a Plane1 Q
  21. Motion in a Straight Line1 Q
  22. Units and Measurements1 Q

All 49 AIPMT 2009 Physics questions

In paper order. Try each one, then open the answer where it is shown.

  1. Question 1 (AIPMT 2009, Q1)

    Units and MeasurementsEasy
    If the dimensions of a physical quantity are given by [MaM^a LbL^b TcT^c], then the physical quantity will be:
    1. Option A: Force if a = 0, b = -1, c = -2
    2. Option B: Pressure if a = 1, b = -1, c = -2
    3. Option C: Velocity if a = 1, b = 0, c = -1
    4. Option D: Acceleration if a = 1, b = 1, c = -2

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  2. Question 2 (AIPMT 2009, Q2)

    Motion in a Straight LineEasy
    A particle starts its motion from rest under the action of a constant force. If the distance covered in first 10 seconds is S1S_1 and that covered in the first 20 seconds is S2S_2 then:
    1. Option A: S2S_2 = S1S_1
    2. Option B: S2S_2 = 2S12S_1
    3. Option C: S2S_2 = 3S13S_1
    4. Option D: S2S_2 = 4S14S_1

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  3. Question 3 (AIPMT 2009, Q3)

    Motion in a PlaneMedium
    A bus is moving with a speed of 10 m s−110\,\mathrm{m\,s^{-1}} on a straight road. A scooterist wishes to overtake the bus in 100 s100\,\mathrm{s}. If the bus is at a distance of 1 km1\,\mathrm{km} from the scooterist, with what speed should the scooterist chase the bus?
    1. Option A: 10 m s−110\,\mathrm{m\,s^{-1}}
    2. Option B: 20 m s−120\,\mathrm{m\,s^{-1}}
    3. Option C: 40 m s−140\,\mathrm{m\,s^{-1}}
    4. Option D: 25 m s−125\,\mathrm{m\,s^{-1}}

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  4. Question 4 (AIPMT 2009, Q4)

    Laws of MotionEasy
    The mass of lift is 2000 kg2000\,\mathrm{kg}. When the tension in the supporting cable is 28000 N28000\,\mathrm{N}, then its acceleration is:
    1. Option A: 14 m s−214\,\mathrm{m\,s^{-2}} upwards
    2. Option B: 30 m s−230\,\mathrm{m\,s^{-2}} downwards
    3. Option C: 4 m s−24\,\mathrm{m\,s^{-2}} upwards
    4. Option D: 4 m s−24\,\mathrm{m\,s^{-2}} downwards

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  5. Question 5 (AIPMT 2009, Q5)

    Laws of MotionMedium
    An explosion blows a rock into three parts. Two parts go off at right angles to each other. These two are: a 1 kg1\,\mathrm{kg} first part moving with a velocity of 12 m s−112\,\mathrm{m\,s^{-1}} and a 2 kg2\,\mathrm{kg} second part moving with a velocity of 8 m s−18\,\mathrm{m\,s^{-1}}. If the third part flies off with a velocity of 4 m s−14\,\mathrm{m\,s^{-1}}, its mass would be:
    1. Option A: 3 kg3\,\mathrm{kg}
    2. Option B: 5 kg5\,\mathrm{kg}
    3. Option C: 7 kg7\,\mathrm{kg}
    4. Option D: 17 kg17\,\mathrm{kg}

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  6. Question 6 (AIPMT 2009, Q6)

    OscillationsMedium
    A block of mass MM is attached to the lower end of a vertical spring. The spring is hung from a ceiling and has force constant kk. The mass is released from rest with the spring initially unstretched. The maximum extension produced in the length of the spring will be:
    1. Option A: Mg2k\dfrac{Mg}{2k}
    2. Option B: Mgk\dfrac{Mg}{k}
    3. Option C: 2Mgk\dfrac{2Mg}{k}
    4. Option D: 4Mgk\dfrac{4Mg}{k}

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  7. Question 7 (AIPMT 2009, Q7)

    System of Particles and Rotational MotionEasy
    Two bodies of mass 1 kg1\,\text{kg} and 3 kg3\,\text{kg} have position vectors i^+2j^+k^\hat{i}+2\hat{j}+\hat{k} and −3i^−2j^+k^-3\hat{i}-2\hat{j}+\hat{k} respectively. The centre of mass of this system has a position vector:
    1. Option A: −i^+j^+k^-\hat{i}+\hat{j}+\hat{k}
    2. Option B: −2i^+2k^-2\hat{i}+2\hat{k}
    3. Option C: −2i^−j^+k^-2\hat{i}-\hat{j}+\hat{k}
    4. Option D: 2i^−j^−2k^2\hat{i}-\hat{j}-2\hat{k}

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  8. Question 8 (AIPMT 2009, Q8)

    System of Particles and Rotational MotionMedium
    Four identical thin rods each of mass MM and length ll form a square frame. The moment of inertia of this frame about an axis through the centre of the square and perpendicular to its plane is:
    1. Option A: 13Ml2\dfrac{1}{3}Ml^2
    2. Option B: 43Ml2\dfrac{4}{3}Ml^2
    3. Option C: 23Ml2\dfrac{2}{3}Ml^2
    4. Option D: 133Ml2\dfrac{13}{3}Ml^2

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  9. Question 9 (AIPMT 2009, Q9)

    System of Particles and Rotational MotionMedium
    A thin circular ring of mass MM and radius RR is rotating in a horizontal plane about an axis perpendicular to its plane with angular velocity ω\omega. If two objects each of mass mm are attached gently to opposite ends of a diameter of the ring, then the ring will rotate with angular velocity:
    1. Option A: ωMM+m\dfrac{\omega M}{M+m}
    2. Option B: ω(M−2m)M+2m\dfrac{\omega(M-2m)}{M+2m}
    3. Option C: ωMM+2m\dfrac{\omega M}{M+2m}
    4. Option D: ω(M+2m)M\dfrac{\omega(M+2m)}{M}

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  10. Question 10 (AIPMT 2009, Q10)

    Laws of MotionEasy
    A body under the action of a force F⃗=6i^−8j^+10k^\vec{F}=6\hat{i}-8\hat{j}+10\hat{k} acquires an acceleration of 1 m s−21\,\mathrm{m\,s^{-2}}. The mass of the body must be:
    1. Option A: 102 kg10\sqrt{2}\,\mathrm{kg}
    2. Option B: 210 kg2\sqrt{10}\,\mathrm{kg}
    3. Option C: 10 kg10\,\mathrm{kg}
    4. Option D: 20 kg20\,\mathrm{kg}

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  11. Question 11 (AIPMT 2009, Q11)

    System of Particles and Rotational MotionMedium
    If F⃗\vec{F} is the force acting on a particle having position vector r⃗\vec{r} and τ⃗\vec{\tau} be the torque of this force about the origin, then:
    1. Option A: r⃗⋅τ⃗=0\vec{r}\cdot\vec{\tau}=0 and F⃗⋅τ⃗≠0\vec{F}\cdot\vec{\tau}\ne0
    2. Option B: r⃗⋅τ⃗≠0\vec{r}\cdot\vec{\tau}\ne0 and F⃗⋅τ⃗=0\vec{F}\cdot\vec{\tau}=0
    3. Option C: r⃗⋅τ⃗>0\vec{r}\cdot\vec{\tau}>0 and F⃗⋅τ⃗<0\vec{F}\cdot\vec{\tau}<0
    4. Option D: r⃗⋅τ⃗=0\vec{r}\cdot\vec{\tau}=0 and F⃗⋅τ⃗=0\vec{F}\cdot\vec{\tau}=0

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  12. Question 12 (AIPMT 2009, Q12)

    GravitationMedium
    The figure shows the elliptical orbit of a planet m about the Sun SS. The shaded area SCDSCD is twice the shaded area SABSAB. If t1t_1 is the time for the planet to move from CC to DD and t2t_2 is the time to move from AA to BB, then:
    1. Option A: t1=t2t_1=t_2
    2. Option B: t1>t2t_1>t_2
    3. Option C: t1=4t2t_1=4t_2
    4. Option D: t1=2t2t_1=2t_2

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  13. Question 13 (AIPMT 2009, Q13)

    Work, Energy and PowerMedium
    An engine pumps water continuously through a hose. Water leaves the hose with velocity vv and mm is the mass per unit length of the water jet. What is the rate at which kinetic energy is imparted to water?
    1. Option A: 12m2v2\frac{1}{2}m^2v^2
    2. Option B: 12mv3\frac{1}{2}mv^3
    3. Option C: mv3mv^3
    4. Option D: 12mv2\frac{1}{2}mv^2

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  14. Question 14 (AIPMT 2009, Q14)

    Work, Energy and PowerEasy
    A body of mass 1 kg1\,\mathrm{kg} is thrown vertically upward with velocity 20 m/s20\,\mathrm{m/s}. It momentarily comes to rest after reaching a height of 18 m18\,\mathrm{m}. How much energy is lost due to air friction? (g=10 m/s2g=10\,\mathrm{m/s^2})
    1. Option A: 10 J10\,\mathrm{J}
    2. Option B: 20 J20\,\mathrm{J}
    3. Option C: 30 J30\,\mathrm{J}
    4. Option D: 40 J40\,\mathrm{J}

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  15. Question 15 (AIPMT 2009, Q15)

    Thermal Properties of MatterEasy
    The two ends of a rod of length LL and uniform cross-sectional area AA are kept at temperatures T1T_1 and T2T_2 (T1>T2T_1>T_2). The rate of heat transfer dQ/dt through the rod in steady state is:
    1. Option A: Option 1
    2. Option B: Option 2
    3. Option C: Option 3
    4. Option D: Option 4
    Show answer & explanation

    Correct answer: (A) Option 1

    Explanation

    Using Fourier’s law: dQdt=kA(T1−T2)L\frac{dQ}{dt}=\frac{kA(T_1-T_2)}{L}

  16. Question 16 (AIPMT 2009, Q16)

    ThermodynamicsEasy
    In thermodynamic processes, which of the following statements is not true?
    1. Option A: In an adiabatic process PVγ=constantPV^{\gamma}=\text{constant}
    2. Option B: In an adiabatic process the system is insulated from surroundings
    3. Option C: In an isochoric process pressure remains constant
    4. Option D: In an isothermal process temperature remains constant

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  17. Question 17 (AIPMT 2009, Q17)

    Thermal Properties of MatterMedium
    A black body at 227∘C227^{\circ}C radiates heat at the rate of 7 cal cm−2s−17\,\mathrm{cal\,cm^{-2}s^{-1}}. At 727∘C727^{\circ}C, the rate of heat radiated will be:
    1. Option A: 80
    2. Option B: 60
    3. Option C: 50
    4. Option D: 112
    Show answer & explanation

    Correct answer: (D) 112

    Explanation

    Using Stefan–Boltzmann law: P∝T4P\propto T^4 P2P1=(1000500)4=16\frac{P_2}{P_1}=\left(\frac{1000}{500}\right)^4=16 P2=16×7=112P_2=16\times7=112

  18. Question 18 (AIPMT 2009, Q18)

    ThermodynamicsEasy
    The internal energy change in a system that has absorbed 2 kcal2\,\mathrm{kcal} of heat and done 500 J500\,\mathrm{J} of work is:
    1. Option A: 7900 J7900\,\mathrm{J}
    2. Option B: 8900 J8900\,\mathrm{J}
    3. Option C: 6400 J6400\,\mathrm{J}
    4. Option D: 5400 J5400\,\mathrm{J}

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  19. Question 19 (AIPMT 2009, Q19)

    WavesHard
    The driver of a car traveling with speed 30 m/s30\,\mathrm{m/s} towards a hill sounds a horn of frequency 600 Hz600\,\mathrm{Hz}. If the speed of sound in air is 330 m/s330\,\mathrm{m/s}, the frequency of reflected sound heard by the driver is:
    1. Option A: 500 Hz500\,\mathrm{Hz}
    2. Option B: 550 Hz550\,\mathrm{Hz}
    3. Option C: 555.5 Hz555.5\,\mathrm{Hz}
    4. Option D: 720 Hz720\,\mathrm{Hz}

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  20. Question 20 (AIPMT 2009, Q20)

    OscillationsMedium
    A simple pendulum performs simple harmonic motion about x=0x=0 with an amplitude aa and time period TT. The speed of the pendulum at x=a2x=\dfrac{a}{2} will be:
    1. Option A: πa3T\dfrac{\pi a\sqrt{3}}{T}
    2. Option B: πa32T\dfrac{\pi a\sqrt{3}}{2T}
    3. Option C: πaT\dfrac{\pi a}{T}
    4. Option D: 3π2aT\dfrac{3\pi^2 a}{T}

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  21. Question 21 (AIPMT 2009, Q21)

    OscillationsMedium
    Which one of the following equations of motion represents simple harmonic motion? Where k, k0k_0, k1k_1 and a are all positive
    1. Option A: Acceleration =kx= kx
    2. Option B: Acceleration =−k0x+k1x2= -k_0x+k_1x^2
    3. Option C: Acceleration =−k(x+a)=-k(x+a)
    4. Option D: Acceleration =k(x+a)=k(x+a)

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  22. Question 22 (AIPMT 2009, Q22)

    Electromagnetic WavesHard
    The electric field part of an electromagnetic wave in a medium is represented by: Ex=0E_x=0 Ey=2.5 NCcos⁡[(2π×106 radm)t−(π×10−2 rads)x]E_y=2.5\,\frac{N}{C}\cos\left[\left(2\pi\times10^6\,\frac{rad}{m}\right)t-\left(\pi\times10^{-2}\,\frac{rad}{s}\right)x\right] Ez=0E_z=0 The wave is:
    1. Option A: Moving along −x-x direction with frequency 10610^6 Hz and wavelength 200200 m
    2. Option B: Moving along yy direction with frequency 2π×1062\pi\times10^6 Hz and wavelength 200200 m
    3. Option C: Moving along xx direction with frequency 10610^6 Hz and wavelength 100100 m
    4. Option D: Moving along xx direction with frequency 10610^6 Hz and wavelength 200200 m

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  23. Question 23 (AIPMT 2009, Q23)

    WavesHard
    A wave in a string has amplitude 2 cm2\,cm. The wave travels in the positive xx-direction with speed 128 m/s128\,m/s and 5 complete waves are present in a length of 4 m4\,m. The equation describing the wave is:
    1. Option A: y = (0.02)m sin (7.58x – 1005 t)
    2. Option B: y = (0.02)m sin (7.85x + 1005 t)
    3. Option C: y = (0.02)m sin (15.7x – 2010 t)
    4. Option D: y = (0.02)m sin (15.7x + 2010 t)

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  24. Question 24 (AIPMT 2009, Q24)

    WavesMedium
    Each of the two strings of lengths 51.6 cm51.6\,cm and 49.1 cm49.1\,cm are tensioned separately by 20 N20\,N. Mass per unit length of both strings is 1 g/m1\,g/m. When both strings vibrate simultaneously, the number of beats produced is:
    1. Option A: 3
    2. Option B: 5
    3. Option C: 7
    4. Option D: 8

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  25. Question 25 (AIPMT 2009, Q25)

    Electrostatic Potential and CapacitanceMedium
    Three capacitors each of capacitance CC and breakdown voltage VV are joined in series. The equivalent capacitance and breakdown voltage of the combination will be:
    1. Option A: 3C,  3V3C,\;3V
    2. Option B: C3,  V3\dfrac{C}{3},\;\dfrac{V}{3}
    3. Option C: 3C,  V33C,\;\dfrac{V}{3}
    4. Option D: C3,  3V\dfrac{C}{3},\;3V

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  26. Question 26 (AIPMT 2009, Q26)

    Current ElectricityMedium
    A wire of resistance 12 Ω12\,\Omega per metre is bent to form a complete circle of radius 10 cm10\,cm. The resistance between its two diametrically opposite points A and B is:
    1. Option A: 6 Ω6\,\Omega
    2. Option B: 0.6π Ω0.6\pi\,\Omega
    3. Option C: 3 Ω3\,\Omega
    4. Option D: 6π Ω6\pi\,\Omega

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  27. Question 27 (AIPMT 2009, Q27)

    Moving Charges and MagnetismMedium
    A bar magnet having a magnetic moment of 2×104 JT−12\times10^4\,JT^{-1} is free to rotate in a horizontal plane. A horizontal magnetic field B=6×10−4 TB=6\times10^{-4}\,T exists in the space. The work done in rotating the magnet slowly from a direction parallel to the field to a direction 60∘60^\circ from the field is:
    1. Option A: 2 J2\,J
    2. Option B: 0.6 J0.6\,J
    3. Option C: 12 J12\,J
    4. Option D: 6 J6\,J

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  28. Question 28 (AIPMT 2009, Q28)

    Moving Charges and MagnetismMedium
    The magnetic force acting on a charged particle of charge −2μC-2\mu C in a magnetic field of 2 T2\,T acting in y-direction, when the particle velocity is (2i^+3j^)×106 m/s(2\hat{i}+3\hat{j})\times10^6\,m/s, is:
    1. Option A: 8N8N in z-direction
    2. Option B: 8N8N in negative z-direction
    3. Option C: 4N4N in z-direction
    4. Option D: 8N8N in y-direction

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  29. Question 29 (AIPMT 2009, Q29)

    Electromagnetic InductionMedium
    A conducting circular loop is placed in a uniform magnetic field of 0.04 T0.04\,T with its plane perpendicular to the magnetic field. The radius of the loop starts shrinking at 2 mm/s2\,mm/s. The induced emf in the loop when the radius is 2 cm2\,cm is:
    1. Option A: 1.6π μV1.6\pi\,\mu V
    2. Option B: 3.2π μV3.2\pi\,\mu V
    3. Option C: 4.8π μV4.8\pi\,\mu V
    4. Option D: 0.8π μV0.8\pi\,\mu V

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  30. Question 30 (AIPMT 2009, Q30)

    Electrostatic Potential and CapacitanceHard
    The electric potential at a point (x,y,z)(x,y,z) is given by: V=−x2y−xz3+4V=-x^2y-xz^3+4
    1. Option A: Option 1
    2. Option B: Option 2
    3. Option C: Option 3
    4. Option D: Option 4

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  31. Question 31 (AIPMT 2009, Q31)

    Current ElectricityHard
    See the electrical circuit shown in the figure. Which one of the following equations is a correct equation for it?
    1. Option A: Option 1
    2. Option B: Option 2
    3. Option C: Option 3
    4. Option D: Option 4

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  32. Question 32 (AIPMT 2009, Q32)

    Current ElectricityMedium
    A galvanometer having a coil resistance of 60 Ω60\,\Omega shows full scale deflection when a current of 1.0 A1.0\,A passes through it. It can be converted into an ammeter to read currents up to 5.0 A5.0\,A by:
    1. Option A: Putting in parallel a resistance of 15 Ω15\,\Omega
    2. Option B: Putting in parallel a resistance of 240 Ω240\,\Omega
    3. Option C: Putting in series a resistance of 15 Ω15\,\Omega
    4. Option D: Putting in series a resistance of 240 Ω240\,\Omega

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  33. Question 33 (AIPMT 2009, Q33)

    Moving Charges and MagnetismEasy
    Under the influence of a uniform magnetic field, a charged particle moves with constant speed V in a circle of radius RR. The time period of rotation of the particle:
    1. Option A: Depends on both v and R
    2. Option B: Depends on v and not on R
    3. Option C: Depends on R and not on v
    4. Option D: Is independent of both v and R

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  34. Question 34 (AIPMT 2009, Q34)

    Alternating CurrentHard
    Power dissipated in an LCR series circuit connected to an AC source of emf ε\varepsilon is:
    1. Option A: Option 1
    2. Option B: Option 2
    3. Option C: Option 3
    4. Option D: Option 4

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  35. Question 35 (AIPMT 2009, Q35)

    Electrostatic Potential and CapacitanceHard
    Three concentric spherical shells have radii aa, bb, and cc (a<b<c)(a<b<c) and have surface charge densities σ\sigma, −σ-\sigma, and σ\sigma respectively. If VAV_A, VBV_B, and VCV_C denote the potentials of the shells, then for c=a+bc=a+b, we have:
    1. Option A: VC=VB=VAV_C=V_B=V_A
    2. Option B: VC=VA≠VBV_C=V_A\ne V_B
    3. Option C: VC=VB≠VAV_C=V_B\ne V_A
    4. Option D: VC≠VB≠VAV_C\ne V_B\ne V_A

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  36. Question 36 (AIPMT 2009, Q36)

    Current ElectricityMedium
    A student measures the terminal potential difference (V)(V) of a cell (emf ε\varepsilon and internal resistance rr) as a function of current (I)(I) flowing through it. The slope and intercept of the graph between VV and II are respectively equal to:
    1. Option A: −ε-\varepsilon and rr
    2. Option B: ε\varepsilon and −r-r
    3. Option C: −r-r and ε\varepsilon
    4. Option D: rr and −ε-\varepsilon

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  37. Question 37 (AIPMT 2009, Q37)

    Electromagnetic InductionHard
    A rectangular, a square, a circular and an elliptical loop, all in the (x−y)(x-y) plane, are moving out of a uniform magnetic field with a constant velocity V⃗=v⋅i^\vec{V}=v·\hat{i}. The magnetic field is directed along the negative zz-axis direction. The induced emf, during the passage of these loops coming out of the field region, will not remain constant for:
    1. Option A: any of the four loops
    2. Option B: The rectangular, circular and elliptical loops
    3. Option C: The circular and the elliptical loops
    4. Option D: Only the elliptical loop

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  38. Question 38 (AIPMT 2009, Q38)

    Magnetism and MatterEasy
    If a diamagnetic substance is brought near the north or the south pole of a bar magnet, it is:
    1. Option A: Attracted by both the poles
    2. Option B: Repelled by both the poles
    3. Option C: Repelled by the north pole and attracted by the south pole
    4. Option D: Attracted by the north pole and repelled by the south pole
    Show answer & explanation

    Correct answer: (B) Repelled by both the poles

    Explanation

    Diamagnetic substances are weakly repelled by magnetic fields irrespective of pole.

  39. Question 39 (AIPMT 2009, Q39)

    Dual Nature of Radiation and MatterEasy
    The number of photoelectrons emitted for light of frequency ν\nu (higher than threshold frequency ν0\nu_0) is proportional to:
    1. Option A: Frequency of light (ν)(\nu)
    2. Option B: ν−ν0\nu-\nu_0
    3. Option C: Threshold frequency (ν0)(\nu_0)
    4. Option D: Intensity of light

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  40. Question 40 (AIPMT 2009, Q40)

    Dual Nature of Radiation and MatterMedium
    Monochromatic light of wavelength 667 nm667\,\mathrm{nm} is produced by a helium-neon laser. The power emitted is 9 mW9\,\mathrm{mW}. The number of photons arriving per second on the average at a target irradiated by this beam is:
    1. Option A: 3×10193 \times 10^{19}
    2. Option B: 9×10179 \times 10^{17}
    3. Option C: 3×10163 \times 10^{16}
    4. Option D: 9×10159 \times 10^{15}

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  41. Question 41 (AIPMT 2009, Q41)

    Dual Nature of Radiation and MatterMedium
    The figure shows a plot of photo current versus anode potential for a photosensitive surface for three different radiations. Which one of the following is correct?
    1. Option A: Curves (b) and (c) represent incident radiations having same frequencies and same intensity
    2. Option B: Curves (a) and (b) represent incident radiations of different frequencies and different intensities
    3. Option C: Curves (a) and (b) represent incident radiations of same frequencies but different intensities
    4. Option D: Curves (b) and (c) represent incident radiations of different frequencies and different intensities

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  42. Question 42 (AIPMT 2009, Q42)

    NucleiMedium
    The number of beta particles emitted by a radioactive substance is twice the number of alpha particles emitted by it. The resulting daughter is an:
    1. Option A: Isotope of parent
    2. Option B: Isobar of parent
    3. Option C: Isomer of parent
    4. Option D: Isotone of parent

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  43. Question 43 (AIPMT 2009, Q43)

    AtomsMedium
    The ionization energy of the electron in hydrogen atom in its ground state is 13.6 eV13.6\,\text{eV}. The atoms are excited to higher energy levels to emit radiations of 6 wavelengths. Maximum wavelength corresponds to transition between:
    1. Option A: n = 4 to n = 3 states
    2. Option B: n = 3 to n = 2 states
    3. Option C: n = 3 to n = 1 states
    4. Option D: n = 2 to n = 1 states

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  44. Question 44 (AIPMT 2009, Q44)

    NucleiMedium
    In a Rutherford scattering experiment when a projectile of charge Z1Z_1 and mass M1M_1 approaches a target nucleus of charge Z2Z_2 and mass M2M_2, the distance of closest approach is r0r_0. The energy of the projectile is:
    1. Option A: Directly proportional to mass M1M_1
    2. Option B: Directly proportional to M1×M2M_1×M_2
    3. Option C: Directly proportional to Z1Z2Z_1Z_2
    4. Option D: Inversely proportional to Z1Z_1

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  45. Question 45 (AIPMT 2009, Q45)

    NucleiMedium
    In the nuclear decay given below: ZAX→Z+1AY→Z−1A−4B∗→Z−1A−4B^{A}_{Z}X \rightarrow {}^{A}_{Z+1}Y \rightarrow {}^{A-4}_{Z-1}B^{*} \rightarrow {}^{A-4}_{Z-1}B The particles emitted in the sequence are:
    1. Option A: α,β,γ\alpha,\beta,\gamma
    2. Option B: β,α,γ\beta,\alpha,\gamma
    3. Option C: γ,β,α\gamma,\beta,\alpha
    4. Option D: β,γ,α\beta,\gamma,\alpha

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  46. Question 46 (AIPMT 2009, Q46)

    Current ElectricityHard
    The mean free path of electrons in a metal is 4×10−8 m4 \times 10^{-8}\,\text{m}. The electric field which can give on an average 2 eV2\,\text{eV} energy to an electron in the metal will be in units of V/m\text{V/m}:
    1. Option A: 5×1075 \times 10^{7}
    2. Option B: 8×1078 \times 10^{7}
    3. Option C: 5×10−115 \times 10^{-11}
    4. Option D: 8×10−118 \times 10^{-11}

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  47. Question 47 (AIPMT 2009, Q48)

    Semiconductor ElectronicsMedium
    A p–n photodiode is fabricated from a semiconductor with a band gap of 2.5 eV2.5\,\text{eV}. It can detect a signal of wavelength:
    1. Option A: 496 A˚496\,\AA
    2. Option B: 6000 A˚6000\,\AA
    3. Option C: 4000 nm4000\,\text{nm}
    4. Option D: 6000 nm6000\,\text{nm}

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  48. Question 48 (AIPMT 2009, Q49)

    Semiconductor ElectronicsMedium
    The symbolic representation of four logic gates are given below. The logic symbols for OR, NOT and NAND gates are respectively:
    1. Option A: (i), (iii), (iv)
    2. Option B: (iii), (iv), (ii)
    3. Option C: (iv), (i), (iii)
    4. Option D: (iv), (ii), (i)

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  49. Question 49 (AIPMT 2009, Q50)

    Semiconductor ElectronicsEasy
    A transistor is operated in common-emitter configuration at VC=2 VV_C = 2\,\text{V} such that a change in the base current from 100 μA100\,\mu\text{A} to 200 μA200\,\mu\text{A} produces a change in the collector current from 5 mA5\,\text{mA} to 10 mA10\,\text{mA}. The current gain is:
    1. Option A: 50
    2. Option B: 75
    3. Option C: 100
    4. Option D: 150

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