Physics Syllabus (JEE Main)
Q. What is the relationship between shear modulus and Young's modulus?
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A.
They are equal
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B.
Shear modulus is always greater
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C.
Shear modulus is less than Young's modulus
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D.
They are inversely proportional
Solution
Shear modulus is generally less than Young's modulus for most materials.
Correct Answer: C — Shear modulus is less than Young's modulus
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Q. What is the relationship between shear rate and viscosity in a Newtonian fluid?
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A.
Directly proportional
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B.
Inversely proportional
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C.
No relationship
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D.
Exponential relationship
Solution
In a Newtonian fluid, shear stress is directly proportional to shear rate.
Correct Answer: A — Directly proportional
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Q. What is the relationship between shear stress and shear rate in a Newtonian fluid?
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A.
Directly proportional
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B.
Inversely proportional
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C.
Exponential
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D.
No relationship
Solution
In a Newtonian fluid, shear stress is directly proportional to shear rate, which defines its viscosity.
Correct Answer: A — Directly proportional
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Q. What is the relationship between shear stress and shear strain in a material?
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A.
Shear modulus
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B.
Bulk modulus
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C.
Young's modulus
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D.
Poisson's ratio
Solution
The relationship between shear stress and shear strain is defined by the shear modulus.
Correct Answer: A — Shear modulus
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Q. What is the relationship between stress and strain in the elastic limit of a material?
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A.
Directly proportional
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B.
Inversely proportional
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C.
Exponential
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D.
Logarithmic
Solution
Within the elastic limit, stress is directly proportional to strain, as described by Hooke's Law.
Correct Answer: A — Directly proportional
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Q. What is the relationship between stress and strain in the elastic region of a material?
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A.
Stress is directly proportional to strain
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B.
Stress is inversely proportional to strain
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C.
Stress is independent of strain
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D.
Stress is proportional to the square of strain
Solution
In the elastic region, stress is directly proportional to strain, as described by Hooke's Law.
Correct Answer: A — Stress is directly proportional to strain
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Q. What is the relationship between surface tension and temperature for most liquids?
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A.
Directly proportional
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B.
Inversely proportional
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C.
No relationship
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D.
Exponential
Solution
Surface tension is inversely proportional to temperature for most liquids.
Correct Answer: B — Inversely proportional
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Q. What is the relationship between surface tension and the shape of a liquid droplet?
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A.
Droplets are always flat
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B.
Droplets are spherical
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C.
Droplets can be any shape
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D.
Droplets are cubic
Solution
Due to surface tension, liquid droplets tend to minimize their surface area, resulting in a spherical shape.
Correct Answer: B — Droplets are spherical
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Q. What is the relationship between temperature and kinetic energy of particles in a substance?
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A.
Directly proportional
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B.
Inversely proportional
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C.
No relationship
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D.
Depends on the substance
Solution
The average kinetic energy of particles in a substance is directly proportional to its temperature.
Correct Answer: A — Directly proportional
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Q. What is the relationship between temperature and kinetic energy of particles?
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A.
Directly proportional
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B.
Inversely proportional
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C.
No relation
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D.
Exponential relation
Solution
The temperature of a substance is directly proportional to the average kinetic energy of its particles.
Correct Answer: A — Directly proportional
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Q. What is the relationship between temperature and viscosity for most liquids?
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A.
Viscosity increases with temperature
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B.
Viscosity decreases with temperature
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C.
Viscosity remains constant
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D.
Viscosity fluctuates randomly
Solution
For most liquids, viscosity decreases with an increase in temperature due to increased molecular motion.
Correct Answer: B — Viscosity decreases with temperature
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Q. What is the relationship between temperature and viscosity in liquids?
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A.
Directly proportional
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B.
Inversely proportional
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C.
No relationship
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D.
Exponential
Solution
In general, the viscosity of liquids decreases with an increase in temperature, making them flow more easily.
Correct Answer: B — Inversely proportional
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Q. What is the relationship between the amplitude of a damped oscillator and time?
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A.
Exponential decay
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B.
Linear decay
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C.
Quadratic decay
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D.
Constant decay
Solution
The amplitude of a damped oscillator decreases exponentially with time.
Correct Answer: A — Exponential decay
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Q. What is the relationship between the angle of diffraction and the wavelength of light in a single-slit diffraction pattern?
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A.
Directly proportional
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B.
Inversely proportional
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C.
No relationship
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D.
Depends on slit width
Solution
The angle of diffraction is inversely proportional to the wavelength; as the wavelength increases, the angle of diffraction increases.
Correct Answer: B — Inversely proportional
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Q. What is the relationship between the angle of incidence and the angle of diffraction in a diffraction grating?
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A.
They are equal
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B.
They are inversely proportional
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C.
They are related by the grating equation
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D.
They are independent
Solution
The angle of incidence and angle of diffraction are related by the grating equation d sin(θ) = mλ.
Correct Answer: C — They are related by the grating equation
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Q. What is the relationship between the angle of incidence and the angle of polarization?
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A.
They are equal
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B.
They are complementary
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C.
They are supplementary
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D.
There is no relationship
Solution
At the angle of polarization, the angle of incidence is equal to the angle of refraction.
Correct Answer: A — They are equal
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Q. What is the relationship between the angle of incidence and the angle of reflection in total internal reflection?
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A.
They are equal
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B.
They are complementary
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C.
They are supplementary
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D.
There is no relationship
Solution
In total internal reflection, the angle of incidence is equal to the angle of reflection.
Correct Answer: A — They are equal
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Q. What is the relationship between the angular velocity (ω) and the linear velocity (v) in circular motion?
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A.
v = ωr
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B.
v = r/ω
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C.
v = ω²r
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D.
v = r²ω
Solution
The relationship is given by v = ωr, where r is the radius of the circular path.
Correct Answer: A — v = ωr
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Q. What is the relationship between the angular velocity and linear velocity of an object moving in a circular path?
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A.
v = ωr
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B.
v = r/ω
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C.
v = ω/r
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D.
v = ω²r
Solution
Linear velocity (v) is related to angular velocity (ω) by the formula v = ωr.
Correct Answer: A — v = ωr
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Q. What is the relationship between the angular velocity and linear velocity of an object in circular motion?
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A.
v = ωr
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B.
v = r/ω
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C.
v = ω/r
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D.
v = ω²r
Solution
Linear velocity (v) is related to angular velocity (ω) by the equation v = ωr.
Correct Answer: A — v = ωr
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Q. What is the relationship between the average kinetic energy of gas molecules and temperature?
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A.
KE ∝ T
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B.
KE ∝ T^2
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C.
KE ∝ 1/T
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D.
KE ∝ T^3
Solution
The average kinetic energy of gas molecules is directly proportional to the absolute temperature (KE ∝ T).
Correct Answer: A — KE ∝ T
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Q. What is the relationship between the average speed and RMS speed of a gas?
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A.
RMS speed is always greater than average speed
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B.
RMS speed is always less than average speed
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C.
RMS speed equals average speed
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D.
RMS speed is independent of average speed
Solution
For an ideal gas, the RMS speed is always greater than the average speed due to the squaring of velocities in the RMS calculation.
Correct Answer: A — RMS speed is always greater than average speed
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Q. What is the relationship between the average speed and RMS speed of gas molecules?
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A.
RMS speed is always greater than average speed
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B.
RMS speed is always less than average speed
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C.
RMS speed equals average speed
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D.
RMS speed is independent of average speed
Solution
For an ideal gas, the RMS speed is always greater than the average speed due to the nature of the distribution of molecular speeds.
Correct Answer: A — RMS speed is always greater than average speed
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Q. What is the relationship between the Celsius and Kelvin scales?
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A.
K = C + 273.15
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B.
C = K + 273.15
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C.
K = C - 273.15
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D.
C = K - 273.15
Solution
The relationship is K = C + 273.15, where K is the temperature in Kelvin and C is the temperature in Celsius.
Correct Answer: A — K = C + 273.15
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Q. What is the relationship between the damping coefficient and the type of damping?
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A.
Higher coefficient indicates under-damping
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B.
Lower coefficient indicates over-damping
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C.
Critical damping occurs at a specific coefficient
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D.
Damping coefficient has no effect
Solution
Critical damping occurs at a specific value of the damping coefficient, which separates under-damping from over-damping.
Correct Answer: C — Critical damping occurs at a specific coefficient
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Q. What is the relationship between the damping ratio and the type of damping in a system?
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A.
Damping ratio < 1 indicates overdamping
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B.
Damping ratio = 1 indicates critical damping
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C.
Damping ratio > 1 indicates underdamping
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D.
Damping ratio = 0 indicates critical damping
Solution
A damping ratio of 1 indicates critical damping, while less than 1 indicates underdamping and greater than 1 indicates overdamping.
Correct Answer: B — Damping ratio = 1 indicates critical damping
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Q. What is the relationship between the damping ratio and the type of damping?
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A.
Damping ratio < 1: Underdamping
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B.
Damping ratio = 1: Overdamping
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C.
Damping ratio > 1: Critical damping
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D.
Damping ratio = 0: Overdamping
Solution
A damping ratio less than 1 indicates underdamping, equal to 1 indicates critical damping, and greater than 1 indicates overdamping.
Correct Answer: A — Damping ratio < 1: Underdamping
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Q. What is the relationship between the electric field and magnetic field in polarized light?
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A.
They are always perpendicular to each other
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B.
They oscillate in the same direction
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C.
They are in phase with each other
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D.
They have varying amplitudes
Solution
In polarized light, the electric field and magnetic field are always perpendicular to each other.
Correct Answer: A — They are always perpendicular to each other
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Q. What is the relationship between the electric field vector and the direction of propagation in linearly polarized light?
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A.
They are perpendicular
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B.
They are parallel
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C.
They are at 45 degrees
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D.
They are randomly oriented
Solution
In linearly polarized light, the electric field vector is perpendicular to the direction of propagation.
Correct Answer: A — They are perpendicular
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Q. What is the relationship between the frequency and period of a wave?
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A.
Frequency = Period × Speed
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B.
Frequency = 1/Period
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C.
Frequency = Speed × Wavelength
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D.
Frequency = Wavelength/Speed
Solution
The relationship is given by Frequency = 1/Period.
Correct Answer: B — Frequency = 1/Period
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