Board Boosters
The questions your board exam loves to ask
800 most-asked Class 11 & 12 (+1 / +2) questions across Physics, Chemistry, Maths and Biology — each with a model answer and the exact marking-scheme points examiners reward. Revise smart, walk in calm.
PhysicsClass 112 markseasy
Thermodynamics
State the zeroth law of thermodynamics. What does it define?
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The zeroth law states that if two systems are each in thermal equilibrium with a third system, then they are in thermal equilibrium with each other. It leads to the concept of temperature - a property that is the same for all bodies in thermal equilibrium.
Marking-scheme points
- ✓A eq C and B eq C => A eq B
- ✓Defines temperature
- ✓Basis of thermometry
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Thermodynamics
Why is the molar specific heat at constant pressure (Cp) greater than that at constant volume (Cv)? State the relation between them.
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At constant volume all the heat supplied goes to increase the internal energy (no work is done). At constant pressure the gas also expands and does external work, so extra heat is needed for the same temperature rise; hence Cp > Cv. The relation (Mayer's relation) is Cp - Cv = R, where R is the universal gas constant.
Cp - Cv = R
Marking-scheme points
- ✓Const V: heat only raises internal energy
- ✓Const P: heat also does work of expansion
- ✓Cp - Cv = R
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Thermodynamics
State the second law of thermodynamics (any one statement).
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Kelvin-Planck statement: it is impossible to construct an engine that, working in a cycle, converts all the heat absorbed from a source completely into work with no other effect. (Equivalently, Clausius statement: heat cannot flow of its own accord from a colder body to a hotter body.)
Marking-scheme points
- ✓Kelvin-Planck: no 100% heat-to-work engine
- ✓Clausius: heat won't flow cold -> hot on its own
- ✓Sets a direction for natural processes
Still unsure? Ask the AI tutor →PhysicsClass 113 markshard
Thermodynamics
One mole of an ideal gas expands isothermally at 300 K to twice its original volume. Find the work done by the gas. Take R = 8.31 J/mol/K and ln 2 = 0.693.
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Kinetic Theory
Write the expression for the pressure exerted by an ideal gas in terms of density and mean-square speed, and hence relate pressure to the average kinetic energy per unit volume.
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Kinetic Theory
State the law of equipartition of energy and give the degrees of freedom of a monatomic and a diatomic gas molecule.
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Kinetic Theory
Calculate the average translational kinetic energy of a gas molecule at 300 K. Take Boltzmann constant k = 1.38 x 10^-23 J/K.
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Oscillations
Define simple harmonic motion (SHM) and write its defining equation.
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Oscillations
Show that the total mechanical energy of a particle in SHM is constant and independent of the displacement.
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Oscillations
Write the expression for the time period of a mass m attached to a spring of force constant k, and state how it changes if the mass is quadrupled.
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Oscillations
A particle executes SHM with amplitude 5 cm and time period 2 s. Find its maximum velocity. Take pi = 3.14.
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Oscillations
What are forced oscillations and resonance?
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Waves
Derive the relation between wave speed, frequency and wavelength.
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Waves
Distinguish between progressive (travelling) and stationary (standing) waves.
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Waves
Write the expression for the fundamental frequency of a string of length L fixed at both ends, and explain what harmonics are.
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Waves
Define beats. Two tuning forks of frequencies 256 Hz and 260 Hz are sounded together - find the number of beats heard per second.
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Waves
A source of sound of frequency 340 Hz moves towards a stationary observer at 34 m/s. Find the apparent frequency heard. Speed of sound = 340 m/s.
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Motion in a Straight Line
Define relative velocity. Two trains move in the same direction at 60 km/h and 40 km/h - what is the velocity of the first relative to the second?
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Work, Energy and Power
Derive the expression for the elastic potential energy stored in a spring stretched by x, with force constant k.
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System of Particles and Rotational Motion
Write the expression for the total kinetic energy of a body rolling without slipping, and explain its two parts.
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