Circular Motion
Trending Questions
The angular velocity of the second's hand of a watch is
- rad/sec
- rad/sec
- rad/sec
- rad/sec
1 astronomical unit is equal to:
- 2.475×1014 m
- 1.496×1014 m
- 2.475×1011 m
- 1.496×1011 m
What happens to the centripetal acceleration of a revolving body if you double the orbital speed v and half angular velocity ω
It remains unchanged
Is is halved
It is doubled
It is quadrupled
A scooterist is racing at a speed of 72 km/h. If the radius of the wheel is 20 cm, find the angular speed of the wheels.
Two particles of masses and are moving along the circular paths of radii and respectively, with equal speed. What is the ratio of their accelerations?
Calculate the value of centripetal acceleration for a mass of 10 kg performing a circular motion with 4 m/s with the radius 0.5 m.
2 m/s2
22 m/s2
32 m/s
32 m/s2
In a circular motion of a stone tied to a string,
only tangential acceleration is present
centripetal and tangential acceleration both are present
only centripetal acceleration is present
only centripetal force
Name the force required for uniform circular motion and state it's direction
- 7, 091 ms−1
- 5, 542 ms−1
- 28, 366 ms−1
- 14, 183 ms−1
Define centripetal acceleration?
- 11500 ms−2
- 11000 ms−2
- 1500 ms−2
- 1750 ms−2
To keep an object in a fixed circular orbit, which of the following plays an important role?
Changing tangential velocity.
Linear momentum of the object
Centripetal acceleration
Mass of the object
An object travels around a circle of radius 6 m with speed 3π m/s. Find the distance and displacement after 3 s.
9π m, 0 m
9π m, 6√2 m
12π m, 6√2 m
12π m, 0 m
- mv2r
- zero
- mv2/r
- r2/mv2
A particle performing a circular motion experiences
centripetal acceleration
angular acceleration
both centripetal as well as angular acceleration
centripetal velocity
The angular speed (w), the radius (r), and the linear speed (v) is related as
v=rw
v=r/w
v=w/r
v=2rw
The angular distance (θ), the radius (r), and the linear distance (d) is related as
d=r/θ
d=rθ
d=1/(2rθ)
d=2rθ
- 21, 274 ms−1
- 7, 091 ms−1
- 28, 366 ms−1
- 14, 183 ms−1
- 2Emr
- (2Emr)2
- 2Emr
- 4Emr
The force which is compulsory to sustain uniform circular motion is
Centripetal Force which acts along the tangent
Centripetal Force which acts along the radius inwards
Centrifugal Force which acts along the radius inwards
Centrifugal Force which acts along the radius outwards
The direction of centripetal force will be:
towards the centre
same as the direction of tangential speed
same as the direction of angular speed
away from the centre
- 7π2m/s2
- 46π3m/s2
- 14πm/s2
- 23π6m/s2
is centripetal force acting on a body performing a uniform circular motion always a constant
- 200 km
- 100√3 km
- None of these
- 100√2 km