What is the coefficient of friction if the angle of friction is 30?

As angle of friction here is 30 degree, coefficient of friction here = tan (30), which is 1/√3.

What is the angle of friction between the two surfaces in contact if the coefficient of friction is √ 3?

Formula used: $\tan \theta = \mu $ where $\tan \theta $ is the angle of friction and $\mu $ is the coefficient of friction. Hence the angle of friction corresponding to the coefficient of friction $\sqrt 3 $ is equal to $60^\circ $ which corresponds to option (B).

What is the angle of friction between the two surfaces in contact if the coefficient of friction is 1?

What is the angle of friction between two surfaces in contact , if coefficient of friction is 1//sqrt(3)? μ=1√3,θ=? As tanθ=μ=1√3∴θ=30∘ .

What is the coefficient of friction if the angle of friction is?

The coefficient of friction =tanθ Where θ is the angle of friction. 51=tanθ

What is the coefficient of friction if the angle of friction is 60?

If the box starts sliding when the angle of inclination is 60∘, then the coefficient of static friction between the box and the plane is. 1.732. 0.267.

When an angle of friction is is 60 degree then calculate coefficient of friction?

Angle of repose of a rough inclined pane is 60^(@) . What is the coefficient of friction? μ=tanθ=tan60∘=√3=1.732 .

How does angle of repose equal angle of friction?

The expression for angle of repose is given as: tanθ=μ Here β is the angle of repose and μ is the coefficient of limiting friction. Thus it is proved that angle of friction and angle of repose are equal.

What is the angle of friction between two surfaces in contact?

Friction between any two surfaces in contact is the force that opposes the relative motion between them The force of limiting friction (F) between any two surfaces in contact is directly proportional to the normal reaction (R) between them F∝R or F=μR where μ is coefficient of limiting friction If θ is angle of …

When the normal reaction is doubled the coefficient of friction is?

Because the nature of the two surfaces in contact has not changed, doubling the normal force doubles the amount of friction, but the coefficient of friction remains the same.