30% dl B. An object, moving along the circumference of a circle with radius R, is...
An object, moving along the
circumference of a circle with radius R, is acted upon by a force
of constant magnitude F. The force is directed at all times at a 30
angle with respect to the tangent to the circle as shown in the
figure .
Determine the work done by this force when
the object moves along the half circle from A to B.
Express your answer in terms of the
variables , , and appropriate constants.
A) A particle moves halfway around a circle of radius R. It is acted on by a radial force of magnitude F. The work done by the radial force is A. zero B. FR C. FπR D. 2FR E. 2πR B) 2. A constant force of 45 N directed at angle θ to the horizontal pulls a crate of weight 100 N from one end of a room to another a distance of 4.0 m. Given that the vertical component...
An object of mass m moves in a vertical circle of radius R at a constant speed v. The work done by the centripetal force as the object moves from the top to the bottom of the circle is: A. mgR B. 1/2*mv^2 C. 2mgR D. 0 E. mgR+1/2*mv^2
The centripetal force on an object of mass m moving in a circle of radius r with a speed v is: ? = (??^2)/? . Determine the centripetal force and uncertainty for m = 0.80 ± 0.02 kg, r = 1.22 ± 0.02 m, and v = 10.1 ± 0.2 m/s.
A particle is moving clockwise on a circle of radius R= 30. The acceleration at t=13π is a(13π)=〈0,−13〉. (a) (5 Points) Find T(13π).Hint: The unit tangent vector of the particle at P will be the same independently of the parametrization of the circle. You can user(t) =〈sin (t),cos (t)〉as the path of a particle moving clockwise on a circle of radius R= 1. (b) (5 points) Find aT at t=13π. (c) (5 points) What is the curvature at t=13π. (d)...
A small object of mass m moves in a horizontal circle of radius r on a rough table. It is attached to a horizontal string fixed at the center of the circle. The speed of the object is initially v0. After completing one full trip around the circle, the speed of the object is 0.5v0. (a) Find the energy dissipated by friction during that one revolution in terms of m, v0, and r. (Use any variable or symbol stated above...
For an object moving in a circle of radius r centered on the origin at a speed v the position, r, as a function of time is given by r(t) = r(cos((v/r)t)i + sin((v/r)t)j) (a) Find the expression for the velocity, v, as a function of time.
A particle is traveling counterclockwise in a circle of radius r = 2.35 m. At some instant in time, the particle is located by the angular coordinate a = 28.0°, the total acceleration has a magnitude of a = 13.5 m/sand is directed at an angle ß = 20.0° with respect to the radial coordinate. Determine the following at this instant. (Express your answer in vector form.) (a) position vector (b) velocity m/s (c) total acceleration
The centripetal force exerted on a 2.0kg object moving along a circular path of radius 3.0m is 12N. What is the magnitude of its velocity?
A particle is traveling counterclockwise in a circle of radius r= 2.40 m. At some instant in time, the particle is located by the angular coordinate α-30.0°, the total acceleration has a magnitude of a-12.0 m/s2 and is directed at an angle β-20.0o with respect to the radial coordinate. Determine the following at this instant. (Express your answer in vector form.) (a) position vector H 2.11+ 12] (b) velocity 哭: Infss (c) total acceleration Tutorial