A frisbee rotates at 6 rad/s. If it's the angular acceleration is 0.18 rad/s2, determine its angular velocity after it's been spinning for 2 seconds.

Question 2: The wheel starts from rest with an angular velocity of @=0.20², 0 is in radian. Determine the magnitude of the linear acceleration of point P after the wheel has turned 1 revolution. r=0.5 m P (a) 9.92 m/s² 31.2 m/s² (b) (c) 32.7 m/s² (d) 45.2 m/s²

A pulley has a constant angular acceleration of 3 rad/s2. When the angular velocity is 2rad/sec, that the total acceleration of a point on the rim of the pulley is 10ft/s2. Compute the diameter of the pulley

A wheel rotating with 16 rev/s is uniformly accelerated at 0.4 rad/s2 for 10 seconds. It then rotates with a uniform speed  for next 9 s. Then it is made to stop in next 15 s. Determine (i)maximum angular velocity; (ii) total angular displacement The velocity of the wheel at 10 seconds in rad/s is ? The angular displacement for the first case in rad is? The angular displacement for the second case in rad is? The maximum velocty in rad/s  is? The angular displacement for the last case in rad is? The total angular displacement in rad is?

Required information NOTE: This is a multi-part question. Once an answer is submitted, you will be unable to return to this part. An automobile travels to the left at a constant speed of 92 km/h. The diameter of the wheel is 650 mm. 30° B Determine the acceleration of point D. The acceleration of point D is m/s² भु 650 mm

Figure Q1(b) shows a train travelling along a circular curve of a radius r = 300 m. Atthe instant shown, its angular rate of rotation is 0.03 rad/s which is decreasing at0.0015 rad/s2. Calculate the magnitude of train’s velocity at this instant shown andalso calculate the magnitude and direction of the train’s acceleration at this instant.

Detailed solutions please. Thank You

At a given instant the top BB of the ladder has an acceleration aBaBa_B = 2.1 ft/s2ft/s2 and a velocity of vBvBv_B = 4.0 ft/sft/s , both acting downward Determine the acceleration of the bottom AA of the ladder. Determine the ladder's angular acceleration at this instant.