7
Really? A coefficient of friction of 7? Unheard of. Probably 0.7 Use F = mv^2 / r where F will be the centripetal force as well as the frictional force, (mu)mg. Solve for v.
Badly phrased, not enough information
say mass(m) = 10 kg, radius(r) = 10 m, say friction coefficient = 0.5 force to break friction = 10 * 0.5 = 5 kgf = say 50 n to find acceleration required to produce this force use f=m*a, shuffle to a = f / m so a = 50 / 10 = 5 (m/s)/s, install in a = v^2 / r, so 5 = v^2 / 10, so 10 * 5 = v^2, so sq. root 50 = v, so v = 7.07 metres / second if friction coefficient and radius remain the same, altering the mass wont alter the velocity at breakaway point
define skidding.... 30mph.
The idea here is to: * Write an equation for the centripetal acceleration, using v squared / r. * Calculate the corresponding centripetal force, using Newton's Second Law (multiply the previous point by the mass). * Write an equation for the force of friction. * Equate the two forces, and solve.
Friction = m Cf g centripetal force = mv^2/r maxium speed Ff = Fc mCfg = mv^2/r v=sqrt (Cf g r) v = sqrt (.65 *9.81 *80m) v = 22.58 m/s
m=1130kg r=60 m Friction coefficient= 0.80 Formula: v=(F*r/m)^1/2 where F is the normal force, r is the radius, and m is the mass. The equation is to the 1/2 power because the answer needs to be square rooted. In order to solve this equation, you need to calculate F which =mg (mass times value of gravity). The value of gravity is 9.80m/s F=1130kg*9.80m/s=11074 Newtons The value of F is now multiplied by the friction coefficient to determine the maximum friction force: Fmax=11074*.8=8859. 8859 is the value of FN that we can now plug into our equation below. so now we can solve the equation: v=((8859*60/1130))^1/2 v=21.68 meters/second or about 22 m/s This means that the car can travel as fast as about 22 meters/ second and stay on the curve without sliding off.
In theory - forever. In practice it will depend on many factors: friction coefficient, mass of object, radius of basin, initial conditions.
The roughness coefficient of a river, also known as Manning's roughness coefficient, is typically determined through field measurements or reference tables based on the type of channel bed and vegetation present in the river. It is used in the Manning's equation to estimate the flow velocity in open channels. Collecting data on the slope, cross-sectional area, and flow rate of the river, and then using the Manning's equation, can help determine the roughness coefficient.
The answer depends on the context. In geometry it is usually the radius, in statistics it is the regression coefficient.
Cyclotron pulse multiplied with the maximum radius
200 km.