A 2535 kg solid sphere with a radius of 3.5 m rolls without slipping down an incline of θ = 30o. If the sphere makes 6 full revolutions in 8.5 seconds. The rotational inertia of the sphere is ?The frictional force between the incline and the sphere is ?The angular velocity at point C on the sphere is ?The speed of the center of mass of the Sphere is ?The distance S after 6 full revolutions is ? b My Questions | bartleby+ Downloadsb Verify Email | bartlebyM Verify your email address - go XA eFundi : NPHY 171 39-1 M 20. xA Not secureefundi.nwu.ac.za/portal/site/88ccf214-1b82-4519-8592-f7b21ba2bd39/tool/6e7f2490-9bc4-470a-8c4e-297c7c44cda9/jsf/delivery/deliverAssessmentE SitesITUeFundiVcomI-%mi64«17:40a A») ENG2020/11/18P Type here to search近A Questlon Progress A + Downloadsb My Questions | bartlebyM Verify your email address - go Xb Verify Email | bartlebyA eFundi : NPHY 171 39-1 M 20. xE SitesITUA Not secureefundi.nwu.ac.za/portal/site/88ccf214-1b82-4519-8592-f7b21ba2bd39/tool/6e7f2490-9bc4-470a-8c4e-297c7c44cda9/jsf/delivery/deliverAssessmenteFundi<---VcomI-m²6517:40a A») ENG2020/11/18P Type here to searchA Questlon Progress A13

Given: m =2535 Kg r =3.5 m θ=30° n = 6 full revolutions in 8.5 sec To find: The rotational…

Answered: A 2535 kg solid sphere with a radius of…

A 2535 kg solid sphere with a radius of 3.5 m rolls without slipping down an incline of θ = 30o. If the sphere makes 6 full revolutions in 8.5 seconds.

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Question

A 2535 kg solid sphere with a radius of 3.5 m rolls without slipping down an incline of θ = 30^o. If the sphere makes 6 full revolutions in 8.5 seconds.

The rotational inertia of the sphere is ?
The frictional force between the incline and the sphere is ?
The angular velocity at point C on the sphere is ?
The speed of the center of mass of the Sphere is ?
The distance S after 6 full revolutions is ?

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Definition Definition Rate of change of angular displacement. Angular velocity indicates how fast an object is rotating. It is a vector quantity and has both magnitude and direction. The magnitude of angular velocity is represented by the length of the vector and the direction of angular velocity is represented by the right-hand thumb rule. It is generally represented by ω.

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