A cylinder 24 in. in diameter on shaft S drives, by pure rolling contact, another cylinderg on shaft T. Shaft S has an angular speed of 600 radians per minute. Shaft T turns 143 rpm in the opposite direction from S. Calculate the dismeter of cylinder g and the distance between the axes of the shafts. Unit in cm.

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Gear 2: N2 = 25 teeth and Pd = 20 per in Gear 3: d3 = 3.5 in Gear 4: N4 = 28 teeth Gear 5: d5 = 4 in and Pd = 16 per in Gear 6: d6 = 3 in and Pd = 10 per in Gear 7: N­7 = 48 teeth Determine the rotational velocity of gear 2 as gear 7 drives at 200 rev/min counterclockwise (CCW). Determine the center distance between the shafts that carry gears 2 and 7.

The ring gear A rotates clockwise with an angular velocity of WA = 32 rad/s, while link BC rotates clockwise with an angular velocity of WBC = 15 rad/s. (Figure 1) Figure A 300 mm WBC 250 mm Part A Determine the angular velocity of gear D measured clockwese. Express your answer using three significant figures. Enter positive value if the angular velocity is clockwise and negative value if the angular velocity is counterclockwise. WD= Submit Provide Feedback VAΣovec 6 Request Answer ? rad/s Next >

The maximum sliding velocity of the teeth of two gear wheels in mesh is 0.32 m/s. The wheels are of module 5 mm and have 32 and 44 teeth respectively. The addendum for each wheel is 1.2 times the module and the pressure angle is 20°. Calculate: 2.1. The number of teeth in contact. 2.2. The angular speed of each wheel.

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A planetary gear train is illustrated in the figure below. The carrier (link 2) serves as the input to the train. The ring gear (gear 1) has a 4-in pitch diameter and serves as th output from the train. The planet gear (gear 4) has a 3-in pitch diameter. The sun gear (gear 3) is fixed, it has 16 teeth with a diametral pitch of 12. Determine the rotational velocity of the ring gear when the input shaft rotates at 1600 rpm clockwise. - Gear 1 (ring) - Gear 4 (planet) - Link 2 (carrier) Gear 3 (sun)