An infinite sheet lie on the xZ plane and z axis points outward from the page (not shown). A solid non-conducting sphere of radius R is placed at h+r distance away from the infinite sheet. Use the following values of these quantities charge density of sphere p=-33pC/m3, charge density of the infinite sheet o=21pC/m2, radius of the solid sphere R=4.0m, radius of the Gaussian sphere r=2.0m value of h=4.0m. (here 1pC means pico coulomb charge that is, 10^-12 C.) Step 1 Consider the infinite sheet only for the two questions a) Find the net flux through the Gaussian sphere of radius r due to infinite sheet only.

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An infinite sheet lie on the XZ plane and Z axis points outward from the page (not
shown). A solid non-conducting sphere of radius Ris placed at h+r distance away from
the infinite sheet. Use the following values of these quantities charge density of sphere
p=-33pC/m3, charge density of the infinite sheet o=21pC/m2, radius of the solid
sphere R=4.0m, radius of the Gaussian sphere r=2.0m value of h=4.0m. (here 1pC
means pico coulomb charge that is, 10^-12 C.)
Step 1 Consider the infinite sheet only for the two questions
a) Find the net flux through the Gaussian sphere of radius r due to infinite sheet only.
Transcribed Image Text:Ps gs you add to the document will here. An infinite sheet lie on the XZ plane and Z axis points outward from the page (not shown). A solid non-conducting sphere of radius Ris placed at h+r distance away from the infinite sheet. Use the following values of these quantities charge density of sphere p=-33pC/m3, charge density of the infinite sheet o=21pC/m2, radius of the solid sphere R=4.0m, radius of the Gaussian sphere r=2.0m value of h=4.0m. (here 1pC means pico coulomb charge that is, 10^-12 C.) Step 1 Consider the infinite sheet only for the two questions a) Find the net flux through the Gaussian sphere of radius r due to infinite sheet only.
Expert Solution
Step 1

Given

Density of sphere ρ                     = -33 pC/m3

Density of infinite sheet σ          = 21 pC/m2

Radius of the sloid sphere (R)       = 4 m

Radius of the Gaussian sphere (r) = 2 m

h = 4 m

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