A flat slab of nonconducting material (see the figure(Figure 1)) carries a uniform charge per unit volume, PE. The slab has thickness d which is small compared to the height and breadth of the slab. Part A Determine the electric field as a function of inside the slab. Take the origin at the center of the slab. Express your answer in terms of the variables Pɛ, d, x, and appropriate constants. nνα ΑΣφ ? Einside = gure 1 of 1 Submit Request Answer y • Part B Determine the electric field as a function of æ outside the slab (at distances much less than the slab's height or breadth) Express your answer in terms of the variables Pe, d, x, and appropriate constants. να ΑΣφ ?

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Chapter1: Units, Trigonometry. And Vectors
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Constants I Periodic Table
A flat slab of nonconducting material (see the
figure(Figure 1)) carries a uniform charge per unit
volume, PE. The slab has thickness d which is
small compared to the height and breadth of the
slab.
Part A
Determine the electric field as a function of x inside the slab. Take the origin at the center of the slab.
Express your answer in terms of the variables PE, d, x, and appropriate constants.
?
Einside
Figure
Submit
Request Answer
1 of 1
Part B
Determine the electric field as a function of outside the slab (at distances much less than the slab's height or breadth).
Express your answer in terms of the variables PE, d, x, and appropriate constants.
ΑΣφ
Submit
Request Answer
Transcribed Image Text:Constants I Periodic Table A flat slab of nonconducting material (see the figure(Figure 1)) carries a uniform charge per unit volume, PE. The slab has thickness d which is small compared to the height and breadth of the slab. Part A Determine the electric field as a function of x inside the slab. Take the origin at the center of the slab. Express your answer in terms of the variables PE, d, x, and appropriate constants. ? Einside Figure Submit Request Answer 1 of 1 Part B Determine the electric field as a function of outside the slab (at distances much less than the slab's height or breadth). Express your answer in terms of the variables PE, d, x, and appropriate constants. ΑΣφ Submit Request Answer
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