Consider a flat, circular washer lying in the xy plane, with the center at the origin of the coordinate system. The washer has an inner radius and an outer radius . The surface of the washer is uniformly charged with a surface charge density (>0). A point p is situated at a distance from the origin along the axis of symmetry of the washer (see the figure below). X E = E E What is the electric field at point P due to the washer? 1 ==[kwry] • 3/2 E - 2ę ad Z evel d ad ਕਰਦਾ [Jatha 1 [We 2e P 1 w 1 b? + ?

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Consider
a flat, circular washer lying in the xy plane, with the center at the origin of the coordinate system. The washer has an inner radius and an outer radius . The surface of the washer is
uniformly charged with a surface charge density (>0). A point p is situated at a distance from the origin along the axis of symmetry of the washer (see the figure below).
X
O
O
O
E =
E =
What is the electric field at point P due to the washer?
O
od
1
1
==[kwry]
{√ [ (₁² + 4²) ²/² = (b ² + 1²) 3/7²] ²
2ę
3/2
E =
a
E =
Z
d
ad
P
b
od
a
ਕਰਦਾ
E
b
√b²+d²
1
√b²+d²
²o[√/a²+d²
ad
1
SIA
2e
a
0
1
√b²+d²
Transcribed Image Text:Consider a flat, circular washer lying in the xy plane, with the center at the origin of the coordinate system. The washer has an inner radius and an outer radius . The surface of the washer is uniformly charged with a surface charge density (>0). A point p is situated at a distance from the origin along the axis of symmetry of the washer (see the figure below). X O O O E = E = What is the electric field at point P due to the washer? O od 1 1 ==[kwry] {√ [ (₁² + 4²) ²/² = (b ² + 1²) 3/7²] ² 2ę 3/2 E = a E = Z d ad P b od a ਕਰਦਾ E b √b²+d² 1 √b²+d² ²o[√/a²+d² ad 1 SIA 2e a 0 1 √b²+d²
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