Given the surface charge density ps = 100 µC/m², existing in the region p<0.2 m, z = 0, find E at (a) PA (p = 0, z = 0.5); (b) PB (p = 0, z = -0.5). Show that (c) the field along the z axis reduces to that of an infinite sheet charge at small values of z; (d) the z axis field reduces to that of a point charge at large values of z.

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I need help with number 5
1. Solve Problem 2.16.
2. A uniform line charge of 2 µC/m is located on the z axis. Find E in rectangular
coordinates at P (1, 2, 3) if the charge exists from (a) -∞o<z<∞o; (b) -4 ≤z ≤ 4.
3. Solve Problem 2.20(a).
4. Solve Problem 2.21.
5.
Z=
Given the surface charge density ps = 100 µC/m², existing in the region p < 0.2 m,
= 0, find E at (a) PA (p=0, z = 0.5); (b) PB (p = 0, z = -0.5). Show that (c) the
field along the z axis reduces to that of an infinite sheet charge at small values of
z; (d) the z axis field reduces to that of a point charge at large values of z.
6. Solve Problem 2.23.
Transcribed Image Text:1. Solve Problem 2.16. 2. A uniform line charge of 2 µC/m is located on the z axis. Find E in rectangular coordinates at P (1, 2, 3) if the charge exists from (a) -∞o<z<∞o; (b) -4 ≤z ≤ 4. 3. Solve Problem 2.20(a). 4. Solve Problem 2.21. 5. Z= Given the surface charge density ps = 100 µC/m², existing in the region p < 0.2 m, = 0, find E at (a) PA (p=0, z = 0.5); (b) PB (p = 0, z = -0.5). Show that (c) the field along the z axis reduces to that of an infinite sheet charge at small values of z; (d) the z axis field reduces to that of a point charge at large values of z. 6. Solve Problem 2.23.
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