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The bulging of earth at the equator and flattening at the poles is due to _______.
Concept: Centrifugal Forces
If the difference in velocities of light in glass and water is 2.7 x 107 m/s, find the velocity of light in air. (Refractive index of glass = 1.5, Refractive index of water = 1.333)
Concept: Equation for Velocity and Energy at Different Positions of Vertical Circular Motion
When the angular acceleration of a rotating body is zero, which physical quantity will be equal to zero?
(A) Angular momentum
(B) Moment of inertia
(C) Torque
(D) Radius of gyration
Concept: Angular Acceleration
Explain the concept of centripetal force.
Concept: Dynamics of Uniform Circular Motion - Centripetal Force
A solid sphere of mass 1 kg rolls on a table with linear speed 2 m/s, find its total kinetic energy.
Concept: Rolling Motion
Obtain an expression for the torque acting on a rotating body with constant angular acceleration. Hence state the dimensions and SI unit of torque.
Concept: Angular Momentum or Moment of Linear Momentum
A vehicle is moving on a circular track whose surface is inclined towards the horizon at an angle of 10°. The maximum velocity with which it can move safely is 36 km / hr. Calculate the length of the circular track. [π = 3.142]
Concept: Uniform Circular Motion (UCM)
If the angular speed of the earth is 7.26 x 10–5 rad/s and radius of the earth is 6,400 km,
calculate the change in weight of 1 kg of mass taken from equator to pole.
Concept: Angular Velocity
A body of mass ‘m’ performs uniform circular motion along a circular path of radius ‘r’ with velocity ‘v’. If its angular momentum is L, then the centripetal force acting on it is :
Concept: Centrifugal Forces
If a rigid body of radius ‘R’ starts from rest and rolls down an inclined plane of inclination
‘θ’ then linear acceleration of body rolling down the plane is _______.
Concept: Rolling Motion
The difference in tensions in the string at lowest and highest points in the path of the particle of mass 'm' performing vertical circular motion is:....
a) 2 mg
b) 4 mg
c) 6 mg
d) 8 mg
Concept: Vertical Circular Motion Due to Earth’s Gravitation
A stone of mass 2 kg is whirled in a horizontal circle attached at the end of 1.5m long string. If the string makes an angle of 30° with vertical, compute its period. (g = 9.8 m/s2)
Concept: Rolling Motion
Obtain an expression for torque acting on a body rotating with uniform angular acceleration.
Concept: Angular Momentum or Moment of Linear Momentum
The speed limit for a vehicle on road is 120 km/ hr. A policeman detects a drop of 10% in the pitch of horn of a car as it passes him. Is the policeman justified in punishing the car driver for crossing the speed limit? (Given: Velocity of sound= 340 m/s)
Concept: Equation for Velocity and Energy at Different Positions of Vertical Circular Motion
A racing car completes 5 rounds of a circular track in 2 minutes. Find the radius of the track
if the car has uniform centripetal acceleration of Π2 m/s2.
Concept: Dynamics of Uniform Circular Motion - Centripetal Force
Define radius of gyration.
Concept: Radius of Gyration
A planet is revolving around a star in a circular orbit of radius R with a period T. If the
gravitational force between the planet and the star is proportional to `R^(-3/2)` then
A) `T^2 prop R^(5/2)`
B) `T^2 prop R^((-7)/2)`
C) `T^2 prop R^(3/2)`
D) `T^2 prop R^4`
Concept: Vertical Circular Motion Due to Earth’s Gravitation
A particle of mass m performs the vertical motion in a circle of radius r. Its potential energy at the highest point is _______. (g is acceleration due to gravity)
Concept: Vertical Circular Motion Due to Earth’s Gravitation
Distinguish between centripetal and centrifugal force.
Concept: Centrifugal Forces
A falt curve on a highways has a radius of curvature 400 m. A car goes around a curve at a speed of 32 m/s. What is the minimum value of the coefficient of friction that will prevent the car from sliding? (g = 9.8 m/s2)
Concept: Banking of Roads
