At a given instant, the gear has the angular motion shown.(Figure 1)Figurew=6 rad/sa = 12 rad/s²3 in.8 in.1 of 1Part ADetermine the acceleration of point A on the link at this instant.Enter the x and y components of the acceleration separated by a comma.(aA)z, (aB)y=SubmitPart BaB =Request AnswerAAΣo↓t vecDetermine the acceleration of point B on the link at this instant. Assume the direction to the right as positive.Express your answer with the appropriate units.μAValueUnits??in/s²

Answered: Image /qna-images/answer/cdfd570a-ff65-4cab-a795-9d5f297a846f.jpg

At a given instant, the gear has the angular motion shown. (Figure 1) Figure @=6 rad/s a = 12 rad/s 3 in. 8 in. warranA < 1 of 1 > Part A Determine the acceleration of point A on the link at this instant. Enter the x and y components of the acceleration separated by a comma. (αA)z, (aB)y= Submit Request Answer Part B aB = AΣo↓↑ vec μA Determine the acceleration of point B on the link at this instant. Assume the direction to the right as positive. Express your answer with the appropriate units. Value Units ? ? in/s²

At a given instant, the gear has the angular motion shown. (Figure 1) Figure @=6 rad/s a = 12 rad/s 3 in. 8 in. warranA < 1 of 1 > Part A Determine the acceleration of point A on the link at this instant. Enter the x and y components of the acceleration separated by a comma. (αA)z, (aB)y= Submit Request Answer Part B aB = AΣo↓↑ vec μA Determine the acceleration of point B on the link at this instant. Assume the direction to the right as positive. Express your answer with the appropriate units. Value Units ? ? in/s²

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

See similar textbooks

Similar questions

Please answer this NEATLY, COMPLETELY, and CORRECTLY for an UPVOTE. Topic: Relative Motion Analysis: Acceleration Gear A is between a stationary gear rack F and the gear rack E, which is moving at vE = 12 ft/s to the right at the instant shown. It is also observed that the acceleration of gear A is 2 ft/s also to the right. At this same instant, determine the angular velocity and angular acceleration of disk B. Use RMA for velocity analysis.
The disk in (Figure 1) is originally rotating at ω0 = 14 rad/s. It is subjected to a constant angular acceleration of ααalpha = 16 rad/s^2. Part A: Determine the magnitude of the velocity of point A at the instant tt = 0.5 s. Express your answer in feet per second to three significant figures Part B: Determine the magnitudes of the n and tt components of acceleration of point A at the instant tt = 0.5 s. Express your answers in feet per square second using three significant figures separated by a comma. .
Pleased include explanation. The skateboard has a length of lAB= 1.3m. Given the figure shown, determine (a) the velocity at point B and (b) the angular velocity of the skateboard AB if the velocity at point A is vA= 2.963 m⁄s 1000 to the right. Neglect the diameter of the wheels. Note: Use purely RMA Method for velocity calculations.
Please include explantion. Gear A is between a stationary gear rack F and the gear rack E, which is moving at vE=8 ft/s to the right at the instant shown. It is also observed that the acceleration of gear A is 2 ft/s2 also to the right. At this same instant, determine the angular velocity and angular acceleration of disk B. Use RMA for velocity analysis.
he radius of the wheel is r=3.0 m. The tangential acceleration of the point A on the wheel edge, shown below, is aA=2t (m/s2). At t=0, the initial angular position θ0=0 and initial velocity V0=0. After the time of t=6 s, determine (1) the of magnitude of the angular acceleration, α=___________ rad/s2
The power of an engine running at 125 rpm is turned off and the engine comes to rest at the end of 2 min and 40 sec. Assuming that there is no slipping between the belt and pulley surface and that the deceleration is uniform, find 1) the average speed in radians per second of the engine pulley in coming to rest; 2) the total angular distance traveled in revolutions, radians and degrees in coming to rest; 3) the distance in feet traveled by a belt running on the pulley in coming to rest, if the pulley diameter is 3ft.
how are the radial accelerations of points at the teeth of the two sprockets related? Explain.
Figure below is a crank and slider mechanism. Link AB rotates on a counterclockwise manner with angular velocity of 6 rad/s. Then, slider C moves along Link AB with speed or (4t^2 ) m/s, where t is in seconds. Determine the magnitude of velocity and acceleration of slider C when t = 0.75 s.
At the instant shown, the disk is rotating with an angular velocity of ωω and has an angular acceleration of αα. (Figure 1) Determine the acceleration of cylinder B at this instant. Express your answer in terms of some or all of the variables ωomega, αalpha, θtheta.
Figure 7.7 shows a power hacksaw. At this instant, the electric motor rotates counterclockwise and drives the freeend of the motor crank (point B) at a velocity of 12 in./s. Additionally, the crank is accelerating at a rate of 37 rad/s^2. The top portion of the hacksaw is moving toward the left with a velocity of 9.8 in./s and is accelerating at a rate of 82 in./s^2. Determine the relative acceleration of point C with respect to point B.
In the cam-follower mechanism shown, the slotted bar rotates with constant angular velocity ω = 10 rad/s and the radial position of follower A is determined by the cam profile at rest. The tracker path can be described by the polar equationr = 1 + 0.5 cos 2θ ft.Determine the acceleration of the cam follower when θ = 30° a) in terms of polar coordinates and b) in terms of Cartesian coordinates.
The disk with radius r = 0.2 m (figure below) starts from rest and receives an angular acceleration at clockwise given by alfa= (3t3)rad/s2, where t is given in second. That said, for t = 3 s determine: (a) the angular velocity of the disk (b) the velocity intensity of a point P on the edge of the disk. Represent the direction of the velocity vector at point P indicated in the figure (c) the intensities of the normal and tangential components of the acceleration of a point P in the edge of the disc. Plot the direction of these acceleration components at the indicated point P in the figure