Elements Of Electromagnetics
7th Edition
ISBN: 9780190698614
Author: Sadiku, Matthew N. O.
Publisher: Oxford University Press
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A sphere is suspended from a string of height 1 m. The sphere begins to rotate uniformly in a circle in the horizontal plane, with a period of 2 seconds. During rotation, the thread makes an angle of pi/6 rad with the vertical. Determine the target linear velocity and acceleration of the motion circular of the sphere.
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- Pravinbhaiarrow_forwardThe figure shows a rigid link AB of length 2 m which rotates anticlockwise about a fixed point at A at a rate of 2 rad/s, but which is decelerating in its rotation at 1 rad/s². At the instance of time shown in the diagram, with the link AB at 60 degrees to the horizontal, what is the y-component of the absolute acceleration of point B? (The positive sense of the x and y directions are given by the axes in the diagram). O O O O O w = 2 rad/s a = -1 rad/s² 7.93 m/s2 Don't Know -7.93 m/s² 5.93 m/s2 -5.93 m/s² B 60⁰arrow_forward3. The crank, connecting rod and cross head of a stationary steam engine are shown diagrammatically in fig. The 22.5 cm crank arm BC is rotating at a constant rate of 150 rpm. The length of the connecting rod AB is 80 cm. Find the velocity and acceleration of the cross-head A when 0=45º. The cross-head moves on a horizontal line through C.arrow_forward
- In the figure, Pulley A, rotating at 20 rad/s, controls the motion of Pulley B. The motor of pulley A is cut off, and friction eventually brings the pulleys to a stop with an angular acceleration of α = -2.5t rad/s2. If there is no slippage, determine: a. The angular velocity of B with respect to time b. The angular displacement of B during the deceleration c. The acceleration of point C with respect to timearrow_forwardATWOOD'S MACHINE Draw a free body diagram of m1 and another free body diagram of m2. Using these diagrams, apply Newton’s second law to each mass. Assume that the tension is the same on each mass and that they have the same acceleration. From these two equations, find an expression for the acceleration of m1 in terms of m1, m2, and g. Compare the expression to your result in Step 5 of Analysis.arrow_forward
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