What we've got here is a particle rotating around an axis some distance from
it. So its angular momentum is ( r X m v ), and the fact that the particle
happens to be a ball is irrelevant.
The vector cross-product just says that the direction of the angular momentum
vector will be perpendicular to the plane of the rotation, which I don't think we care
about for purposes of this question. We're just looking for its magnitude . . . r m v .
r = radius of the rotation
m = mass
v = speed around the circle = ( ω r )
r m v = (r m) (ωr) = m ω r2 = (0.210) (10.4) (1.1)2 = 2.64264 kg-m2/sec
I have no feeling for whether or not that's a reasonable result. I lost it around
the last time I had to calculate an angular momentum ... an event that was
roughly contemporaneous with the mass extinction of the dinosaurs.
yeah,bcoz it moves in circle around a specific point.
What do you want to know about it?
-- tangential speed -- angular velocity -- kinetic energy -- magnitude of momentum -- radius of the circle -- centripetal acceleration
the angular momentum is given by:.L = mass (m) * velocity (v) * radius (r)you have the mass and radius, so to calculate the velocity:.circumference = 2 * pi * r = 2 * 3.1416 * 0.95 = 5.969 metres14.7 rad / sec = 2.3396 rev / secso velocity = circumference * rev / sec = 2.3396 * 5.969 = 13.965 metres / sec.so:.L = m * v * r = 0.73 * 13.965 * 0.95 = 9.685 n-m-s
I assume you mean "uniform circular motion". That means that:* An object moves in a circle, and * The speed, and therefore also the angular speed, is constant. As an example, this occurs in many machines that have rotating parts.
The angular momentum is a constant.
Angular velocity just means how fast it's rotating. If youaa want more angular velocity, just rotate it faster or decrease the radius (move it closer to the center of rotation). Just like force = rate of change of momentum, you have torque= rate of change of angular moment Or We can increase the angular velocity of a rotating particle by applying a tangential force(i.e. accelaration) on the particle. Since the velocity of the particle is tangential with the circle along which it is moving, the tangential accelaration will not change the diriction of the velocity(as angle is 0),but will cause a change in magnitude. Thus angular velocity will increase.
yeah,bcoz it moves in circle around a specific point.
What do you want to know about it?
The radius of her path Her speedHer mass apex
-- tangential speed -- angular velocity -- kinetic energy -- magnitude of momentum -- radius of the circle -- centripetal acceleration
The radius of her path Her speedHer mass apex
The moons are around planets, planets are around the sun. But basically the orbit is a mix of forward momentum and the the pull towards the sun, this creats an angular movement. when the planet moves forward, this angular movement is now forward momentum and gravity is still pulling it towards the sun creating a angular movement and when added together this is roughly a circle that goes all around the sun.
the angular momentum is given by:.L = mass (m) * velocity (v) * radius (r)you have the mass and radius, so to calculate the velocity:.circumference = 2 * pi * r = 2 * 3.1416 * 0.95 = 5.969 metres14.7 rad / sec = 2.3396 rev / secso velocity = circumference * rev / sec = 2.3396 * 5.969 = 13.965 metres / sec.so:.L = m * v * r = 0.73 * 13.965 * 0.95 = 9.685 n-m-s
An angular mil is a unit of angular measurement equal to 1/6400 of a circle.
I assume you mean "uniform circular motion". That means that:* An object moves in a circle, and * The speed, and therefore also the angular speed, is constant. As an example, this occurs in many machines that have rotating parts.
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