The CBSE conducted the Class 12 Physics Board Exam on February 21, 2025, from 10:30 AM to 1:30 PM. The Physics theory paper has 70 marks, while 30 marks are allocated for the practical assessment.
The question paper includes multiple-choice questions (1 mark each), short-answer questions (2-3 marks each), and long-answer questions (5 marks each).
CBSE Class 12 Physics 55-6-3 Question Paper and Detailed Solutions PDF is available for download here.
CBSE Class 12 2025 Physics 55-6-3 Question Paper with Solution PDF
| CBSE Class 12 Physics Question Paper With Answer Key | Download | Check Solutions |

The ratio of potential difference across AB in the circuit shown for the case (i) when switch S is closed and (ii) when S is open is:
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Two coherent waves, each of intensity \( I_0 \), produce an interference pattern on a screen. The average intensity of light on the screen is:
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When two coherent waves interfere, the resultant intensity at any point on the screen depends on the phase difference between them.
Let the two waves have amplitudes \( A_1 = A \) and \( A_2 = A \), and since \( I = A^2 \), we have: \[ I_0 = A^2 \Rightarrow A = \sqrt{I_0} \]
The resultant intensity due to interference is given by: \[ I = I_1 + I_2 + 2\sqrt{I_1 I_2} \cos \phi \]
Here,
- \( I_1 = I_2 = I_0 \)
- \( \phi \) is the phase difference
So, \[ I = 2I_0 (1 + \cos \phi) \]
The average intensity over a complete interference pattern (i.e., over all phase differences \( \phi \) from \( 0 \) to \( 2\pi \)) is: \[ \langle I \rangle = \frac{1}{2\pi} \int_0^{2\pi} 2I_0 (1 + \cos \phi) d\phi = 2I_0 \left[1 + \frac{1}{2\pi} \int_0^{2\pi} \cos \phi \, d\phi \right] \] \[ \int_0^{2\pi} \cos \phi \, d\phi = 0 \Rightarrow \langle I \rangle = 2I_0 \] Quick Tip: In an interference pattern produced by two coherent waves of equal intensity, the average intensity on the screen is twice the intensity of one of the waves, i.e., \( 2I_0 \).
A particle of mass \( m \) and charge \( q \) moving with velocity \( \vec{v} = v \hat{i} \) is subjected to a uniform electric field \( \vec{E} = E \hat{j} \). The particle will initially have a tendency to move in a circle of radius:
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A vertically held bar magnet is dropped along the axis of a copper ring having a cut as shown in the diagram. The acceleration of the falling magnet is:
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Inside a nucleus, the nuclear forces between proton and proton, proton and neutron, neutron and neutron are \( F_{pp}, F_{pn} \), and \( F_{nn} \) respectively. Then:
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An ac source is connected to a resistor and an inductor in series. The voltage across the resistor and inductor are 8 V and 6 V respectively. The voltage of the source is:
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A proton and an \( \alpha \)-particle enter with the same velocity \( \vec{v} \) in a uniform magnetic field \( \vec{B} \) such that \( \vec{v} \perp \vec{B} \). The ratio of the radii of their paths is:
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If \( R_s \) and \( R_p \) are the equivalent resistances of \( n \) resistors, each of value \( R \), in series and parallel combinations respectively, then the value of \( (R_s - R_p) \) is:
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A piece of a diamagnetic material, free to move when placed in a uniform magnetic field:
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The wavelength of a photon is equal to the wavelength associated with an electron. Both will have the same value of:
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A galvanometer can be converted into an ammeter of desired range by connecting a:
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The momentum (in kg m/s) of a photon of frequency \( 6.0 \times 10^{14} \, Hz \) is:
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The momentum \( p \) of a photon is given by: \[ p = \frac{E}{c} = \frac{hf}{c} \]
Where:
- \( h = 6.63 \times 10^{-34} \, J·s \) (Planck’s constant)
- \( f = 6.0 \times 10^{14} \, Hz \) (frequency of photon)
- \( c = 3.0 \times 10^8 \, m/s \) (speed of light)
Substitute the values: \[ p = \frac{6.63 \times 10^{-34} \times 6.0 \times 10^{14}}{3.0 \times 10^8} \]
\[ p = \frac{3.978 \times 10^{-19}}{3.0 \times 10^8} = 1.326 \times 10^{-27} \, kg·m/s \] Quick Tip: To calculate photon momentum, use the formula \( p = \frac{hf}{c} \). Remember that photons, despite having no mass, carry momentum due to their energy.
Two statements are given one labelled Assertion (A) and the other labelled Reason (R). Select the correct answer from the codes (A), (B), (C) and (D) as given below.
Assertion (A): X-rays are produced when slow moving electrons are stopped by a metal target of high atomic number.
Reason (R): X-rays consist of low-energy photons.
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Two statements are given one labelled Assertion (A) and the other labelled Reason (R). Select the correct answer from the codes (A), (B), (C) and (D) as given below.
Assertion (A): The binding energy per nucleon is practically constant for mass number in the range \( 30 < A < 170 \).
Reason (R): Nuclear forces between the nucleons for mass numbers in the range \( 30 < A < 170 \) are not short-range.
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Two statements are given one labelled Assertion (A) and the other labelled Reason (R). Select the correct answer from the codes (A), (B), (C) and (D) as given below.
Assertion (A): In a reflecting telescope, the image does not have chromatic aberration.
Reason (R): Chromatic aberration occurs only due to refraction of light through an optical medium.
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Two statements are given one labelled Assertion (A) and the other labelled Reason (R). Select the correct answer from the codes (A), (B), (C) and (D) as given below.
Assertion (A): A hole is an apparent free particle with effective positive electronic charge.
Reason (R): A hole is not necessarily a vacancy left behind by an electron in the valence band.
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In an n-type semiconductor, electron-hole combination is a continuous process at room temperature. Yet the electron concentration is always greater than the hole concentration in it. Explain.
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18. (a) What is the difference between ‘velocity’ and ‘drift velocity’ of electrons in a current-carrying conductor.
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(b) A copper wire of uniform cross-sectional area carries a current of 3.4 A. The drift velocity of conduction electrons is 0.2 mm/s. If the number density of electrons in copper is \(8.5 \times 10^{28} \, m^{-3}\), find the area of cross-section of the wire.
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An alpha particle and a deuterium ion are accelerated through the same potential difference. These are then directed towards a target nucleus to make a head-on collision. It is observed that their distance of closest approach is the same. Justify it theoretically.
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A tank is filled with a liquid of refractive index \( \sqrt{2} \), up to a height of 30 cm. A tiny bulb is glowing at the bottom of the tank. Calculate the diameter of an opaque disc floating symmetrically on the liquid surface that can cut off completely the light from the bulb that comes out of the liquid surface.
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Name the electromagnetic wave used (i) in radar, (ii) in eye surgery and (iii) as diagnostic tool in medicine. Write their wavelength range also.
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(a) Differentiate between ‘nuclear fission’ and ‘nuclear fusion’. Briefly discuss one example of each.
(b) Draw a graph of potential energy between a pair of nucleons as a function of their separation.
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(a) Difference between Nuclear Fission and Nuclear Fusion:
Nuclear Fission:
Nuclear fission is the process in which a heavy nucleus (such as uranium-235) splits into two smaller nuclei along with the release of a large amount of energy.
It is typically induced by the absorption of a neutron.
Fission usually produces fission fragments and free neutrons.
Example: The fission of uranium-235 in a nuclear reactor releases energy.
Nuclear Fusion:
Nuclear fusion is the process in which two light nuclei (such as hydrogen isotopes) combine to form a heavier nucleus, releasing energy.
Fusion occurs naturally in stars, including the Sun, where hydrogen nuclei fuse to form helium.
The energy produced in fusion reactions is even greater than in fission.
Example: Fusion reactions in stars, such as the Sun, where hydrogen nuclei fuse to form helium.
(b) Graph of Potential Energy between a Pair of Nucleons:
The graph between the potential energy \( U \) and the separation \( r \) of two nucleons shows the following characteristics:
- At very short distances (small \( r \)), the potential energy is positive, indicating a repulsive force.
- At an intermediate distance, the potential energy reaches a minimum, indicating a stable configuration (attractive force).
- As the separation increases further, the potential energy rises, tending to zero as the nucleons are infinitely far apart.
Here is the basic form of the graph:
\[ Graph of Potential Energy vs Separation (r) \]
\
Quick Tip: Nuclear fission releases energy by splitting heavy nuclei, while nuclear fusion releases energy by combining light nuclei. Fusion has higher energy yield but is harder to achieve under controlled conditions.
A rectangular loop carries a current of 1 A. A straight long wire carrying 2 A current is kept near the loop in the same plane as shown in the figure.
Find:
(i) the torque acting on the loop, and
(ii) the magnitude and direction of the net force on the loop.
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(a) A concave mirror has a radius of curvature 20 cm. Calculate the distance of an object from the mirror so as to form an image of magnification -2. Also, find the location of the image.
(b) If the silver coating around the centre of a concave mirror is removed, will the mirror still form the image of an object? Justify your answer.
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State Kirchhoff’s laws. Apply these laws to find the values of current flowing in the three branches of the given circuit.
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In Bohr model of hydrogen atom, an electron is revolving in second orbit.
Find the value of:
(i) angular momentum of electron,
(ii) radius of the orbit, and
(iii) kinetic energy of electron.
Take radius of first orbit of hydrogen atom as 0.5 \AA.
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(a) State Lenz's law. A rod MN of length \( L \) is rotated about an axis passing through its end \( M \) perpendicular to its length, with a constant angular velocity \( \omega \) in a uniform magnetic field \( \vec{B} \) parallel to the axis. Obtain an expression for the emf induced between its ends.
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Three capacitors A, B and M, each of capacitance C are connected to a capacitor N of capacitance 2C and a battery as shown in the figure. If the charges on A and N are Q and \( Q' \) respectively, then \( \frac{Q'}{Q} \) is :
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A slab (area A and thickness \( \frac{d}{2} \)) of dielectric constant K is inserted in a parallel plate capacitor of plate area A and plate separation d. If C and \( C_0 \) are the capacitances of the capacitors with and without the dielectric, then \( \frac{C}{C_0} \) is :
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An electric field \( E \) is established between the plates of an air filled parallel plate capacitor, with charges \( Q \) and \( -Q \). \( V \) is the volume of the space enclosed between the plates. The energy stored in the capacitor is :
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A slab (area \( A \) and thickness \( d_1 \)) of a linear dielectric of dielectric constant \( K \) is inserted between charged plates (charge density \( \sigma \)) of a parallel plate capacitor (plate area \( A \) and plate separation \( d > d_1 \)) and opposite charges with charge density of magnitude \( \sigma_p \) appear on the faces of the slab. The dielectric constant \( K \) is given by:
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Consider a capacitor of capacitance \( C \), with plate area \( A \) and plate separation \( d \), filled with air [Fig. (a)]. The distance between the plates is increased to \( 2d \) and one of the plates is shifted as shown in Fig. (b). The capacitance of the new system now is:
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In reverse-biased p-n junction:
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The output frequency of a full-wave rectifier with 50 Hz as input frequency is:
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During formation of a p-n junction:
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When a pentavalent atom occupies the position of an atom in the crystal lattice of Si, four of its electrons form covalent bonds with four silicon neighbours, while the fifth remains bound to the parent atom. The energy required to set this electron free is about :
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Which of the following is a donor impurity atom for Ge?
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(i) The electric field in a region is given by \( \vec{E} = 40x \hat{i} \, N/C. \) Find the amount of work done in taking a unit positive charge from a point (0, 3m) to the point (5m, 0).
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A charge \( Q \) is distributed over two concentric hollow spheres of radii \( r \) and \( R \) (\( R > r \)) such that their surface charge densities are equal. Find:
the electric field, and
the potential at their common center.
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Obtain an expression for the electric field \( \vec{E} \) due to a dipole of dipole moment \( \vec{p} \) at a point on its equatorial plane and specify its direction. Hence, find the value of electric field:
at the centre of the dipole (\( r = 0 \)), and
at a point \( r \gg a \), where \( 2a \) is the length of the dipole.
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An electric field \( \vec{E} = (10x + 5) \hat{i} \, N/C \) exists in a region in which a cube of side \( L \) is kept as shown in the figure. Here \( x \) and \( L \) are in metres. Calculate the net flux through the cube.
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(i) Write the principle of working of an ac generator. Draw its labelled diagram and explain its working.
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N/A
A resistor of 400 \( \Omega \), an inductor of \( \frac{5}{\pi} \) H, and a capacitor of \( \frac{50}{\pi} \) µF are joined in series across an AC source \( v = 140 \sin (100 \pi t) \) V. Find the rms voltages across these three circuit elements. The algebraic sum of these voltages is more than the rms voltage of source. Explain.
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Write the principle of working of a transformer. With the help of a labelled diagram, explain the working of a step-up transformer.
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(i) Draw a ray diagram to show the image formation by a compound microscope. Obtain the expression for the total magnification of the microscope when the final image is formed at infinity.
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N/A
In a compound microscope, an object is placed at a distance of 1.5 cm from the objective of focal length 1.25 cm. The eyepiece has a focal length of 5 cm. The final image is formed at infinity. Calculate the distance between the objective and the eyepiece.
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(i) Using Huygens’ principle, explain the refraction of a plane wavefront, propagating in air, at a plane interface between air and glass. Hence verify Snell’s law.
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N/A
Use the mirror formula to deduce that a convex mirror always produces a virtual image of an object kept in front of it.
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