A horizontal wire holds a solid uniform ball of mass lM) on a tilted ramp that rises 35.0° above the horizontal. the surface of this ramp is perfectly smooth, and the wire is directed away from the cen ter of the ball. piact (1.) Draw a free- body diagram of the ball. (2.) How hard does the surface of the ramp push on the ball? 35.0°

Please don't provide handwritten solution ....

A 3kg block it’s on a horizontal table top connected by a rope and pulley to a 2kg mass. If the system it’s accelerating at a 2.5 m/s^2. What is the tension in the rope and coefficient of friction? Please use the equations provided.

cht3 8, A ball with a mass of 0.250 kg is tied to a weak string with a breaking strength of 20.0 N. It is spun in a  horizontal circle on a tabletop in a circle of radius 0.950 m. At what speed will the string break?

O Macmillan Learning An object of mass m₁ = 0.105 kg undergoes uniform circular motion. It is connected by a massless string through a hole in a frictionless table to a larger object of mass m₂ = 0.275 kg, as shown in the figure. Assuming the larger object is stationary, calculate the tension T in the string and the linear speed u of the circular motion of the smaller object on the table. Assume that the radius R of the circular path of the smaller object is equal to 1.00 m. T = V = N m/s

The Colussus is a ferris wheel at 6 Flags amusement park with a 50.4 m diameter. It rotates at 1.5 rpm. For the following, assume the rider has a mass m = 65 kg, and that the rider sits forward with feet up so the only part of the seat that exerts a force on the rider is the horizontal seat bottom. As usual, a free body diagram is a great place to start. Find the normal force exerted by a seat on a person riding the Colossus at the highest point in the ride. Hint: the speed of the rider can be computed from the circumference of their circular path and the time it takes to make one full revolution. Find the normal force exerted by a seat on a person riding the Colossus at the lowest point in the ride.

ASAP

A car of mass m is negotiating a circular turn of radius R and speed v on a banked road with an angle of banking θ. The forces on the car are shown below. Ignore friction in this problem.   Draw a free body of the car. Identify and show the radial direction. Pick coordinate axes with x pointing in the radial direction towards the center of the circle and y in the vertical direction. Show the coordinate axes on the free body diagram. Set up Newton’s Laws in the radial and vertical direction. Which force provides the centripetal force? Use the equations in part C to solve for the speed of the car in terms of R, Does the speed depend on the mass of the car? If  R=250.0 m, m=750.0 kg, calculate the speed of the car.

Answer the following

PGF A 3.60 kg mass is being rotated in the vertical plane at a constant speed of 5.00 m/s at the end of a 1.80 m - long string as shown below. Assuming the mass's speed is the same in all three positions, determine the magnitudes of string tension and total acceleration for the three positions. Draw a FBD of the mass for all three postions as part of your solution. 20 Position 1: Tension= X Acceleration = Position 2: Tension x Acceleration Position 3: Tension X Acceleration