A circular disk of radius 3.3 m has a non-uniform surface charge density of p, = 9p nC/m? is located at the origin as shown in the figure. The net flux in "nC" through a closed surface of a cube centered at the origin that has side length of 8.6 m is
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A circular disk of radius 3.3 m has a non-uniform surface charge density of p, =
nC/m2 is located at the
9p
origin as shown in the figure. The net flux in "nC" through a closed surface of a cube centered at the origin that
has side length of 8.6 m is
Ps
Answer:
d bu an infinite cylidrical shell](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F124be0fe-fe2a-462a-b539-b5048713c481%2F79e12b9d-d366-484b-9a9a-4c27bf65dee3%2Fzvev49t_processed.jpeg&w=3840&q=75)
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- Consider a spherical shell with radius R and surface charge density a= ao cos 0, where is the polar angle in spherical coordinates and the shell is centered at the origin. a) Without computing any integral, argue why is the total charge carried by the shell zero. b) Evaluate the charge carried by the upper hemisphere, in terms of 0.A nonconducting disk with a radius of 10 cm has a uniform positive surface charge density of 3 nC/m2. Find the electric field (in N/C) at a distance of 24 cm from its center.An uncharged nonconductive hollow sphere of radius 11.0 cm surrounds a 16.0 µC charge located at the origin of a cartesian coordinate system. A drill with a radius of 1.00 mm is aligned along the z axis, and a hole is drilled in the sphere. Calculate the electric flux through the hole.
- Given a non-uniform SURFACE charge density o= ko r z cos q, ko constant, r, o,z are cylindrical coordinate variables 12. Find the total "Q" placed on a closed cylinder of radius "R" and length "L" centered on the origin with one base in the x-y plane, along the positive z-axis.A charged particle is located at the center of two concentric conducting spherical shells, as shown below. The inner shell (in blue) has inner and outer radii a and b; the outer shell (in green) has radii c and d. Both shells may also carry a net charge. The plot shows the electric flux of a Gaussian spherical surface centered on the particle as a function of the radius r. Using Gauss’s law and the plot, find expressions for the following (in terms of Φ0): (a) The charge of the particle in the center (b) The net charge on the blue conducting shell (c) The net charge on the green conducting shellGiven a constant SURFACE charge density o=00 : 3. Find the total "Q" placed on a disk of radius "R" 4. Find the total "Q" placed on a sphere of radius "R" 5. Find the total "Q" placed on a open cylinder of radius "R" and length "L" 6. Find the total "Q" placed on a closed cylinder of radius "R" and length "L"
- A small conducting ball that carries a charge of 30.0 nC islocated at the center of an electrically neutral hollow conductingsphere of inner radius 100 mm and outer radius 150 mm. Whatis the surface charge density (a) on the sphere’s inner surface and(b) on its outer surface? (c) Determine the electric field as a functionof r, the radial distance from the center of the sphereThe upper hemisphere of a hollow sphere of radius R has a uniform charge density (sigma). Calculate: a) the electric field of said configuration in the center of the sphere.Positive Charge Q for x<0 and negative charge -2Q for x>0 is uniformaly distributed around a semi-circle of raduis R as shown in the figure. Find the x-component of the the electric field at the center of curvature.
- A non-uniform thin rod is bent into an arc of radius R. The linear charge density λ of the rod depends on θ and is given byλ= λ0/cos θwhere λ0 is a positive constant. The arc extends from θ = π/2 to θ = 3π/2 Sketch the direction of the resultant electric field at the origin.Calculate the magnitude of the electric field E⃗ .A hollow sphere of radui R has a uniform nagative surface charge density -\sigma on its surface and a positive point charge +Q at its center. The charge Q is greater than the absolute magnitude of the total charge on the surface. The direction of the E-field is radially outward both inside and outside the sphere. What is the magnitude of the E-field inside the sphere at a distance r<R from the center? What is the magnitude of the E-field outside the sphere at a distance r<R from the center?