Physics for Scientists and Engineers
Physics for Scientists and Engineers
6th Edition
ISBN: 9781429281843
Author: Tipler
Publisher: MAC HIGHER
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Chapter 30, Problem 52P
To determine

The proof that Bzx=μ0ε0Eyt .

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A solenoid of radius r = 1.25 cm and length { 33.0 cm has 285 turns and carries 12.0 A. a (a) Calculate the flux through the surface of a disk-shaped area of radius R = 5.00 cm that is positioned perpendicular to and centered on the axis of the solenoid as in the figure (a) above. µWb (b) Figure (b) above shows an enlarged end view of the same solenoid. Calculate the flux through the tan area, which is an annulus with an inner radius of a = 0.400 cm and outer radius of b = 0.800 cm. µWb
Acceleration in a cyclotron. Suppose in a cyclotron that B = 2B and E₂ = E cos w t E = - E sin w t E = 0 with E constant. (In an actual cyclotron the electric field is not uniform in space.) We see that the electric field intensity vector sweeps around a circle with angular frequency w.. Show that the displacement of a particle is described by x(t) = y(t) = qE Mw 2 qE Mw2 (wet sin wet + cos wet- 1) (wet cos wet sin wet) where at t = 0) the particle is at rest at the origin. Sketch the first few cycles of the displacement.
dl L = U- RI dt Solve this equation for I(t) with I(0) =lo. What is I(t) as t approaches infinity?
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