relation between angel of repose and angel of friction
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Where mu = coefficient of limiting friction.This is equal to the tangent of the angle of repose between two surfaces in contact. i.e coefficient of limiting friction between any two surfaces in contact is equal to tangent of the angle of friction between them
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Relation between Angle of Friction and Angle of Repose
Angle of repose is defined as the minimum angle made by an inclined plane with the horizontal such that an object placed on the inclined surface just begins to slide.
Relation between Angle of Friction and Angle of Repose
Let us consider a body of mass ?m? resting on a plane.
Also, consider when the plane makes ??? angle with the horizontal, the body just begins to move.
Let ?R? be the normal reaction of the body and ?F? be the frictional force.
Here,
mgsin? = -F ——> (i)
mgcos? = -R ——>(ii)
Dividing equation (i) by (ii)
Or, Tan? = µ, where ?µ? is the coefficient of friction
Or, Tan? = Tan? (tan? = µ)
where ??? is the angle of friction
? = ?
Angle of repose is equal to angle of friction.
Angle of repose is defined as the minimum angle made by an inclined plane with the horizontal such that an object placed on the inclined surface just begins to slide.
Relation between Angle of Friction and Angle of Repose
Let us consider a body of mass ?m? resting on a plane.
Also, consider when the plane makes ??? angle with the horizontal, the body just begins to move.
Let ?R? be the normal reaction of the body and ?F? be the frictional force.
Here,
mgsin? = -F ——> (i)
mgcos? = -R ——>(ii)
Dividing equation (i) by (ii)
Or, Tan? = µ, where ?µ? is the coefficient of friction
Or, Tan? = Tan? (tan? = µ)
where ??? is the angle of friction
? = ?
Angle of repose is equal to angle of friction.
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