The radius of a solid conducting sphere is R = 14.5 cm and it has a uniformly distributed charge of 35.0 nC on its surface. The center of the sphere is at the origin of the xy coordinate system. The locations A, B, and C are at (-R/2, 0) cm, (-R, 0) cm, and (2R, 0) cm, respectively. Determine the potential difference VA VB and VB VC. Note that the diagram is not to scale. (a) VA-VB. (b) VB-VC AdditionMode V V BA

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Chapter26: Capacitance And Dielectrics
Section: Chapter Questions
Problem 26.14P: What If? The two capacitors of Problem 13 (C1 = 5.00 F and C2 = 12.0 F) are now connected in series...
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The radius of a solid conducting sphere is R = 14.5 cm and it has a uniformly distributed charge of 35.0 nC on its surface. The center of the sphere is at the origin of the
xy coordinate system. The locations A, B, and C are at (-R/2, 0) cm, (-R, 0) cm, and (2R, 0) cm, respectively. Determine the potential difference VA VB and VB VC- Note
that the diagram is not to scale.
(a) VA-VB.
(b) VB-VC
V
V
BA
Transcribed Image Text:The radius of a solid conducting sphere is R = 14.5 cm and it has a uniformly distributed charge of 35.0 nC on its surface. The center of the sphere is at the origin of the xy coordinate system. The locations A, B, and C are at (-R/2, 0) cm, (-R, 0) cm, and (2R, 0) cm, respectively. Determine the potential difference VA VB and VB VC- Note that the diagram is not to scale. (a) VA-VB. (b) VB-VC V V BA
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