In the figure, two identical spheres of radius R are set up a distance d away...
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In the figure, two identical spheres of radius R are set up a distance d away from each other (d is the distance from the center of one to the center of the other). One sphere has charge +Q and is centered at x = 0. The other sphere has a charge -Q and is centered at x = d. You are using this set-up to accelerate a small particle with charge q and mass m. The particle starts at a position x, and ends up at a position xy-d-x. (The distance from the positive sphere to x, is equal to the distance from x, to the negative sphere.) The values in this problem are: d-4.70 m, R = 0.16 m, Q-8.65x10 C, q-6.37x10 C m-1.87x105 kg. x = 0.78 m If the small charge starts at rest, what is the final speed of the charge when it reaches x? Give your answer in m/s to at least three digits, to avoid being counted incorrect due to rounding. Note: You can assume that the spheres are far enough apart that the charge on the sphere is uniformly distributed on their surfaces. R,+Q R-Q In the figure, two identical spheres of radius R are set up a distance d away from each other (d is the distance from the center of one to the center of the other). One sphere has charge +Q and is centered at x = 0. The other sphere has a charge -Q and is centered at x = d. You are using this set-up to accelerate a small particle with charge q and mass m. The particle starts at a position x, and ends up at a position xy-d-x. (The distance from the positive sphere to x, is equal to the distance from x, to the negative sphere.) The values in this problem are: d-4.70 m, R = 0.16 m, Q-8.65x10 C, q-6.37x10 C m-1.87x105 kg. x = 0.78 m If the small charge starts at rest, what is the final speed of the charge when it reaches x? Give your answer in m/s to at least three digits, to avoid being counted incorrect due to rounding. Note: You can assume that the spheres are far enough apart that the charge on the sphere is uniformly distributed on their surfaces. R,+Q R-Q
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To solve this problem we can use the principle of conservation of energy The initial energy of the p... View the full answer
Related Book For
Fundamentals of Ethics for Scientists and Engineers
ISBN: 978-0195134889
1st Edition
Authors: Edmund G. Seebauer, Robert L. Barry
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