d) Calculate the net flux through the Gaussian sphere of radius r2. net flux through the Gaussian sphere of radius r2 e) Calculate the potential at the following distances from the point charge q and explain your result. Assume that at infinity the potential is zero, ie. V(00)=0. Potential at red Potential at r=c Potential at r=(c+d)/2 ) Plot electric field as a function of distance from the origin for this system.
d) Calculate the net flux through the Gaussian sphere of radius r2. net flux through the Gaussian sphere of radius r2 e) Calculate the potential at the following distances from the point charge q and explain your result. Assume that at infinity the potential is zero, ie. V(00)=0. Potential at red Potential at r=c Potential at r=(c+d)/2 ) Plot electric field as a function of distance from the origin for this system.
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Please solve part d, e and f for me. These are sub parts of a question.

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Use the following constants if necessary. Coulomb constant, k=8.987×109N-m2/C2.
Vacuum permittivity, e0=8.854x10-12F/m. The magnitude of the Charge of one
electron is e=-1.60217662×10-19C. Mass of one
electron, me=9.10938356x10-31kg. Unless specified otherwise, each symbol carries
its usual meaning. For example, µC means microcoulomb.
Suppose you have q=11µC charge placed at the origin of your coordinate system.
a) Using Gauss's law, find the electric field at distance ri=9m from the charge.
The magnitude of the electric field:
c) Now consider another hollow conducting sphere of inner radius c=27m and outer
radius d=45m. Calculate the net enclosed charge by the Gaussian surface of
b) Now you place a hollow conducting sphere of inner radius a=4.5m and outer
radius b=18.0m. Calculate the net enclosed charge by the Gaussian surface of radius r1.
net enclosed charge by the Gaussian surface of radius r1:
radius r2=22.5m and electric field at r2.
net enclosed charge by the Gaussian surface of radius r2:
The electric field at r2:
d) Calculate the net flux through the Gaussian sphere of radius r2.
net flux through the Gaussian sphere of radius r2
e) Calculate the potential at the following distances from the point charge q and explain
your result. Assume that at infinity the potential is zero, i.e. V(0)=0.
Potential at r=Dd
Potential at r=c
Potential at r=(c+d)/2
f) Plot electric field as a function of distance from the origin for this system.
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