A particle rotates in a circle of radius 4.60 m . At a particular instant its acceleration is 1.30 m/s^2 in a direction that makes an angle of 38.0 degrees to its direction of motion.
A) Determine its speed at this moment (m/s)
B) Determine its speed 2.20 s later, assuming constant tangential acceleration (m/s)
A particle rotates in a circle of radius 4.60 m . At a particular instant its...
Rotational Motion em 3 Part A A partidle rotates in a circle of radius 4.30 m. At a partioular instant its acceleration is 1.10 m/s in a direction that makes an angle of 40.0 to its direction of motion. Determine its speed at this moment m/s Submit Part B Determine its speed 2.10 s later, assuming constant tangential acceleration. m/s Submit Provide Feedback
This figure (|a| = 14.5 m/s2) represents the total acceleration of a particle moving clockwise in a circle of radius r = 1.70 m at a certain instant of time. (a) For that instant, find the radial acceleration of the particle. m/s2 (toward the center) (b) For that instant, find the speed of the particle. m/s (c) For that instant, find its tangential acceleration. m/s2 (in the direction of the motion)
A disk of radius 2.05 m rotates about its axis. Points on the disk\'s rim undergo tangential acceleration of magnitude 2.71 m/s2. At a particular time the rim has a tangential speed of 1.51 m/s. At a time 0.923 seconds later, what is the tangential speed, v, of a point on the rim, the magnitude of the point\'s radial acceleration, ar, and the magnitude of its total acceleration, atot?
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
A wheel 2.10 m in diameter lies in a vertical plane and rotates about its central axis with a constant angular acceleration of 3.50 rad/s2. The wheel starts at rest at t = 0, and the radius vector of a certain point P on the rim makes an angle of 57.3° with the horizontal at this time. At t = 2.00 s, find the following. (a) the angular speed of the wheel (b) the tangential speed of the point P...
7.25 Fof that instant, find its tangential acceleration. m/s (in the direction of the motion) Need Help? Read it Watch 13. -14 points SerPSET9 4.P.042. My Notes Ask Your Teacher A ball swings counterclockwise in a vertical circle at the end of a rope 1.23 m long. When the ball is 35.5*past the lowest point on its way, its total scorinis (-1961 +27 instant, do the following. (a) Sketch a vector diagram showing the components of its acceleration. Choose File...
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
b) A particle accelerates around a circle of radius 4 m. At a certain point A, the speed is 3 m/s. After traveling another quarter revolution to point B, the speed has increased to 6 m/s. Calculate at using kinematics relationships for angular displacement, angular velocity and angular acceleration in rotation about a fixed point as well as the relationships between these rotational terms and tangential velocity and tangential acceleration. [10 marks]
At a certain instant of time an an automobile is rounding a curve. Its acceleration in its direction of motion is 2.97 m/s 2 and its centripetal acceleration is 3.861 m/s 2 . What is the angle that the total acceleration makes at that instant with respect to the direction of motion at that instant? Answer in units of ? .
A particle undergoes uniform circular motion. This means that it moves in a circle of radius R about the origin at a constant speed. The position vector of this motion can be written Here, analogous to the simple harmonic motion problem of HW 1, ω is the angular frequency and has units of rad/s 1/s and can also be written in terms of the period of the motion as 2π (a) Show that the particle resides a distance R away...