Two gear wheels are such that, when they are engaged, their angular speeds are inversely proportional to their radii.
Two gear wheels are such that, when they are engaged, their angular speeds are inversely proportional to their radii.
Two gear wheels are such that, when they are engaged, their angular speeds are inversely proportional to their radii. One has a radius a and second of inertia pa2 about its axis of rotation. The opposite gear wheel has radius b and second of inertia qb2 . The primary is rotating with angular velocity when it engages with the second which is initially at relaxation.
i) By contemplating the change in angular momentum of every wheel individually, discover the impulse between the tooth of the gear wheels when they have interaction.
ii) Discover the angular velocity of every wheel.
iii) Why is the angular momentum not conserved?
iv) F
The angular speeds of two gear wheels are inversely proportional to their radii when they are engaged.
The angular speeds of two gear wheels are inversely proportional to their radii when they are engaged.
The angular speeds of two gear wheels are inversely proportional to their radii when they are engaged. Round its axis of rotation, one has a radius a and a second of inertia pa2. The radius of the opposite gear wheel is b, and the second of inertia is qb2. When the primary engages with the second, which is initially at relaxation, it rotates with angular velocity.
