define angle of friction and angle of repose and hence show that they are numerical equal
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❇ ️Angle of friction (φ): Angle made by the resultant of normal reaction and limiting frictional force with the normal reaction is called angle of friction.
❇️ Angle of repose (θ): The minimum angle of the plane at which the body kept on it starts to slide due to its own weight is called angle of repose.
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The minimum angle made by inclined plan is the angle of repose, while angle made between two forces is angle of friction.
- Angle made by normal reaction resulting and limiting frictional force with normal reaction is called friction angle.
- The minimum angle of the plane at which the body stays on it begins to move because of its own weight is called the angle of rest
- It can be described numerically as -
- Let normal reaction of the body be = r and frictional force = f
- mgsinθ = -F and mgcosθ = -R
- mgsinθ/mgcosθ = -F/-R or Tan = F/R Or, Tanθ = µ, where ‘µ’ is the coefficient of friction
- This can be written as Tan = Tana ( where a is the angle of friction)
- Thus, θ = a
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