Chapter 15: Q15CP (page 594)
If the total charge on a thin rod of length is, what is the magnitude of the electric field at a locationfrom the midpoint of the rod, perpendicular to the rod?
Chapter 15: Q15CP (page 594)
If the total charge on a thin rod of length is, what is the magnitude of the electric field at a locationfrom the midpoint of the rod, perpendicular to the rod?
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Get started for freeA thin glass rod of length 80 cmis rubbed all over with wool and acquires a charge of 60 nC, distributed uniformly over its surface. Calculate the magnitude of the electric field due to the rod at a location 7 cmfrom the midpoint of the rod. Do the calculation two ways, first using the exact equation for a rod of any length, and second using the approximate equation for a long rod.
A disk of radius 16 cm has a total charge 4 × 10−6 C distributed uniformly all over the disk. (a) Using the exact equation, what is the electric field 1 mm from the center of the disk? (b) Using the same exact equation, find the electric field 3 mm from the center of the disk. (c) What is the percent difference between these two numbers?
Question: A solid spherical plastic ball was rubbed with wool in such a way that it acquired a uniform negative charge all over the surface. Make a sketch showing the polarization of molecules inside the plastic ball, and explain briefly.
Two rings of radius 4 cm are 12 cm apart and concentric with a common horizontal x axis. The ring on the left carries a uniformly distributed charge of , and the ring on the right carries a uniformly distributed charge of . (a) What is theelectric field due to the right ring at a location midway between the two rings? (b) What is the electric field due to the left ring at a location midway between the two rings? (c) What is the net electric field at a location midway between the two rings? (d) If a charge of were placed midway between the rings, what would be the force exerted on this charge by the rings?
Explain briefly how knowing the electric field of a ring helps in calculating the field of a disk.
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