Download JEE MCQs for JEE Physics: Modern Physics
Explore reliable objective questions for Modern Physics tailored for JEE learners. Utilizing these Physics multiple-choice formats ensures thorough preparation and strengthens problem-solving speed for upcoming school assessments.
Chapter-wise Objective Questions: Modern Physics
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Multiple Choice Questions
(a) Rest mass of photon is zero
(b) Photon is a particle of zero momentum
(c) Photon travels in vacuum with speed of light
(d) Photon may feel gravitation
Show Answer & Explanation
Answer: (b) Photon is a particle of zero momentum
Explanation:
1. A photon has momentum \( p = h/\lambda \), which is not zero.
2. The other three statements are true.
Teacher's Note:
1. Momentum of a photon is E/c.
(a) \( E = hc/\lambda \)
(b) \( E = \tfrac12mv^2 \)
(c) \( p = E/2c \)
(d) \( E = \tfrac12mc^2 \)
Show Answer & Explanation
Answer: (a) \( E = hc/\lambda \)
Explanation:
1. Photon energy \( E = h\nu = hc/\lambda \).
2. Its momentum is \( p = E/c \), not E/2c.
Teacher's Note:
1. A photon's energy is not ½mv².
(a) \( 2.5\times10^{10} \)
(b) \( 2.5\times10^{11} \)
(c) \( 2.5\times10^{12} \)
(d) \( 2.5\times10^{13} \)
Show Answer & Explanation
Answer: (a) \( 2.5\times10^{10} \)
Explanation:
1. Energy of one photon \( = hc/\lambda = 1.989\times10^{-25}/5\times10^{-7} = 3.98\times10^{-19} \) J.
2. \( N = 10^{-8}/3.98\times10^{-19} = 2.5\times10^{10} \) per second.
Teacher's Note:
1. Divide the power by the energy of one photon.
(a) −1.9 V
(b) −8.1 V
(c) −3.9 V
(d) none of these
Show Answer & Explanation
Answer: (c) −3.9 V
Explanation:
1. \( K_{max} = 6 - 2.1 = 3.9 \) eV.
2. The stopping potential is \( -3.9 \) V (retarding).
Teacher's Note:
1. The stopping potential equals K_max in volts.
(a) frequency of light (ν)
(b) ν − ν₀
(c) threshold frequency (ν₀)
(d) intensity of light
Show Answer & Explanation
Answer: (d) intensity of light
Explanation:
1. The number of photons per second is proportional to intensity.
2. Each photon ejects at most one electron, so the number of electrons is proportional to intensity.
Teacher's Note:
1. Frequency decides energy, intensity decides number.
(a) \( 3\times10^{19} \)
(b) \( 9\times10^{17} \)
(c) \( 3\times10^{16} \)
(d) \( 9\times10^{15} \)
Show Answer & Explanation
Answer: (c) \( 3\times10^{16} \)
Explanation:
1. Photon energy \( = 1.989\times10^{-25}/667\times10^{-9} = 2.98\times10^{-19} \) J.
2. \( N = 9\times10^{-3}/2.98\times10^{-19}\approx3\times10^{16} \) per second.
Teacher's Note:
1. Number per second is power over energy per photon.
(a) 0 eV
(b) 1.53 eV
(c) 2.46 eV
(d) 4.14 eV
Show Answer & Explanation
Answer: (a) 0 eV
Explanation:
1. Photon energy \( = 12400/6000 = 2.07 \) eV, so the maximum K.E. is 0.47 eV.
2. Electrons coming from deeper in the metal lose energy on the way out, and the minimum K.E. of emitted electrons is zero.
Teacher's Note:
1. Maximum K.E. is hν − φ. Minimum is zero.
(a) the stopping potential will be 0.2 V
(b) the stopping potential will be 0.6 V
(c) the saturation current will be 6 mA
(d) the saturation current will be 18 mA
Show Answer & Explanation
Answer: (b) the stopping potential will be 0.6 V
Explanation:
1. The stopping potential depends only on frequency, so it stays 0.6 V.
2. The intensity falls 9 times, so the saturation current becomes 18/9 = 2 mA.
Teacher's Note:
1. Distance changes intensity but not frequency.
(a) infrared rays
(b) X–rays
(c) radio wave
(d) light wave
Show Answer & Explanation
Answer: (b) X–rays
Explanation:
1. UV rays are below the threshold frequency of the metal.
2. X-rays have a higher frequency than UV, so they can eject electrons.
Teacher's Note:
1. Choose the radiation of higher frequency.
(a) 1 W IR lamp
(b) 50 W UV lamp
(c) 50 W IR lamp
(d) 10 W IR lamp
Show Answer & Explanation
Answer: (b) 50 W UV lamp
Explanation:
1. Emission needs a wavelength below 5200 Å.
2. UV radiation has a shorter wavelength, while IR is longer.
3. So only the UV lamp works.
Teacher's Note:
1. Power does not matter below threshold frequency.
(a) 6λ
(b) 4λ/3
(c) 4λ
(d) 8λ
Show Answer & Explanation
Answer: (c) 4λ
Explanation:
1. \( hc/\lambda - \phi = 6eV_0 \) and \( hc/2\lambda - \phi = 2eV_0 \).
2. Subtracting, \( hc/2\lambda = 4eV_0 \), so \( hc/\lambda = 8eV_0 \) and \( \phi = 2eV_0 \).
3. \( \lambda_0 = hc/\phi = 4\lambda \).
Teacher's Note:
1. Solve the two Einstein equations together.
(a) smaller than \( \sqrt{4/3}\,v \)
(b) greater than \( \sqrt{4/3}\,v \)
(c) 2v
(d) zero
Show Answer & Explanation
Answer: (b) greater than \( \sqrt{4/3}\,v \)
Explanation:
1. \( K = hc/\lambda - \phi \) and \( K' = \tfrac43(hc/\lambda) - \phi = \tfrac43K + \tfrac\phi3 \).
2. So \( K' > \tfrac43K \), and \( v' > \sqrt{4/3}\,v \).
Teacher's Note:
1. The work function does not scale with the energy.
(a) \( 5\times10^{-36} \) kg, \( 1.5\times10^{-27} \) kg·m/s
(b) \( 5\times10^{-35} \) kg, \( 1.5\times10^{-26} \) kg·m/s
(c) zero, \( 1.5\times10^{-26} \) kg·m/s
(d) \( 5\times10^{-36} \) kg, \( 1.67\times10^{-43} \) kg·m/s
Show Answer & Explanation
Answer: (a) \( 5\times10^{-36} \) kg, \( 1.5\times10^{-27} \) kg·m/s
Explanation:
1. Momentum \( p = h/\lambda = 6.63\times10^{-34}/4.4\times10^{-7} = 1.5\times10^{-27} \) kg·m/s.
2. Effective mass \( = p/c = 5\times10^{-36} \) kg.
Teacher's Note:
1. Effective mass of a photon is hν/c².
(a) K + E₀
(b) 2K
(c) K
(d) K + hν
Show Answer & Explanation
Answer: (d) K + hν
Explanation:
1. \( K = h\nu - E_0 \).
2. \( K' = 2h\nu - E_0 = K + h\nu \).
Teacher's Note:
1. Substitute the new frequency directly.
(a) \( \sqrt2\,v_0 \)
(b) \( 2v_0 \)
(c) \( 2\sqrt2\,v_0 \)
(d) \( 4v_0 \)
Show Answer & Explanation
Answer: (b) \( 2v_0 \)
Explanation:
1. At 2ν₀: \( \tfrac12mv_0^2 = h(2\nu_0 - \nu_0) = h\nu_0 \).
2. At 5ν₀: \( K = h(5\nu_0 - \nu_0) = 4h\nu_0 \).
3. K is 4 times larger, so the speed doubles: \( 2v_0 \).
Teacher's Note:
1. Speed scales as the square root of K.
(a) 11792 Å
(b) 5896 Å
(c) 4312 Å
(d) 2948 Å
Show Answer & Explanation
Answer: (d) 2948 Å
Explanation:
1. \( \lambda_0\propto1/\phi \).
2. \( \lambda_W = 5896\times2.53/5.06 = 2948 \) Å.
Teacher's Note:
1. A larger work function gives a smaller threshold wavelength.
(a) is directly proportional to wavelength of incident light
(b) uniformly increases with the wavelength of incident light
(c) is directly proportional to frequency of incident light
(d) linearly increases with the frequency of incident light
Show Answer & Explanation
Answer: (d) linearly increases with the frequency of incident light
Explanation:
1. \( eV_0 = h\nu - \phi \).
2. So \( V_0 \) increases linearly with ν (a straight line with a non-zero intercept), but is not directly proportional to it.
Teacher's Note:
1. Proportional means the graph passes through the origin.
(a) each emitted electron carries one quarter of the initial energy
(b) number of electrons emitted per second is half the initial number
(c) each emitted electron carries half the initial energy
(d) number of electrons emitted per second is a quarter of the initial number
Show Answer & Explanation
Answer: (d) number of electrons emitted per second is a quarter of the initial number
Explanation:
1. Intensity falls as \( 1/r^2 \), so it becomes one quarter.
2. The number of electrons per second falls to a quarter, while the energy per electron does not change.
Teacher's Note:
1. Distance affects the number, not the energy.
(a) 1.45 µA
(b) 0.48 µA
(c) 0.42 mA
(d) 0.32 mA
Show Answer & Explanation
Answer: (a) 1.45 µA
Explanation:
1. Photons per second \( = (4.5\times10^{-3})(4\times10^{-7})/(1.989\times10^{-25}) = 9.05\times10^{15} \).
2. Electrons per second \( = 10^{-3}\times9.05\times10^{15} = 9.05\times10^{12} \).
3. \( I = 9.05\times10^{12}\times1.6\times10^{-19}\approx1.45 \) µA.
Teacher's Note:
1. Current is the electron rate times the charge.
(a) 2 eV
(b) 4 eV
(c) 0 eV
(d) 1 eV
Show Answer & Explanation
Answer: (b) 4 eV
Explanation:
1. The stopping potential is 4 V.
2. \( K_{max} = eV_0 = 4 \) eV.
Teacher's Note:
1. Stopping potential in volts equals K_max in eV.
(a) Two parallel straight lines of V against f, the line for Y starting at a higher frequency than that for X
(b) Two straight lines of different slopes with the line for Y steeper
(c) Two parallel straight lines, the line for Y starting at a lower frequency than that for X
(d) Two straight lines of different slopes with the line for X steeper
Show Answer & Explanation
Answer: (a) Two parallel straight lines of V against f, the line for Y starting at a higher frequency than that for X
Explanation:
1. \( eV_0 = hf - \phi \), so both graphs have the same slope h/e.
2. The larger work function of Y moves its threshold to a higher frequency.
Teacher's Note:
1. The slope is a universal constant.
(a) \( \dfrac{V_2+V_1}{\nu_2+\nu_1}e,\ \dfrac{V_2\nu_1+V_1\nu_2}{\nu_2+\nu_1}e \)
(b) \( \dfrac{V_2+V_1}{\nu_2-\nu_1}e,\ \dfrac{V_2\nu_1+V_1\nu_2}{\nu_2-\nu_1}e \)
(c) \( \dfrac{V_2-V_1}{\nu_2+\nu_1}e,\ \dfrac{V_2\nu_1-V_1\nu_2}{\nu_2+\nu_1}e \)
(d) \( \dfrac{V_2-V_1}{\nu_2-\nu_1}e,\ \dfrac{V_2\nu_1-V_1\nu_2}{\nu_2-\nu_1}e \)
Show Answer & Explanation
Answer: (d) \( \dfrac{V_2-V_1}{\nu_2-\nu_1}e,\ \dfrac{V_2\nu_1-V_1\nu_2}{\nu_2-\nu_1}e \)
Explanation:
1. \( eV_2 - eV_1 = h(\nu_2 - \nu_1) \), so \( h = e(V_2-V_1)/(\nu_2-\nu_1) \).
2. \( \phi = h\nu_1 - eV_1 = e\dfrac{V_2\nu_1 - V_1\nu_2}{\nu_2-\nu_1} \).
Teacher's Note:
1. Use two Einstein equations and subtract.
(a) charge of electron
(b) work function of metal
(c) Planck's constant
(d) ratio of Planck constant and charge of electron
Show Answer & Explanation
Answer: (c) Planck's constant
Explanation:
1. \( K_{max} = h\nu - \phi \).
2. The slope is Planck's constant h.
Teacher's Note:
1. For a graph of V₀ against ν the slope would be h/e.
(a) 1 : 4
(b) 1 : 2
(c) 1 : 1
(d) 1 : 5
Show Answer & Explanation
Answer: (b) 1 : 2
Explanation:
1. \( K_1 = 1 - 0.5 = 0.5 \) eV and \( K_2 = 2.5 - 0.5 = 2 \) eV.
2. \( v\propto\sqrt K \), so \( v_1/v_2 = \sqrt{0.5/2} = 1/2 \).
Teacher's Note:
1. Speed varies as √K.
(a) 2
(b) 3
(c) 4
(d) 5
Show Answer & Explanation
Answer: (c) 4
Explanation:
1. Photon energy \( = 2.75 + 10 = 12.75 \) eV.
2. \( 13.6(1 - 1/n^2) = 12.75 \) gives \( 1/n^2 = 1/16 \), so n = 4.
Teacher's Note:
1. Use the Bohr energy difference.
(a) 2 V
(b) 3 V
(c) 4 V
(d) 6 V
Show Answer & Explanation
Answer: (c) 4 V
Explanation:
1. \( eV_0 = \tfrac12mv^2 \), so \( V_0 = v^2/(2e/m) \).
2. \( V_0 = (1.44\times10^{12})/(3.6\times10^{11}) = 4 \) V.
Teacher's Note:
1. Use the specific charge e/m directly.
(a) 0.9 V
(b) 0.5 V
(c) 0.4 V
(d) 0.1 V
Show Answer & Explanation
Answer: (a) 0.9 V
Explanation:
1. First dark fringe: \( y = \lambda D/2d \), so \( \lambda = 2dy/D = 2(0.24\times10^{-3})(10^{-3})/1.2 = 4\times10^{-7} \) m = 4000 Å.
2. Photon energy \( = 12400/4000 = 3.1 \) eV.
3. \( V_0 = 3.1 - 2.2 = 0.9 \) V.
Teacher's Note:
1. Find the wavelength from the position of the dark fringe.
(a) proton
(b) α-particle
(c) neutron
(d) β-particle
Show Answer & Explanation
Answer: (d) β-particle
Explanation:
1. \( \lambda = h/mv \) is largest for the smallest mass.
2. A β-particle (electron) is the lightest.
Teacher's Note:
1. Wavelength varies inversely with mass.
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Practice MCQs for JEE Physics Modern Physics
JEE Physics Modern Physics Objective Test Questions
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FAQs
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