Q1. "A Gaussian surface has zero net flux," a tutor at a review session says. "Therefore, there are no charges inside the surface." Do you agree? Disagree? Explain.
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Q: can be concluded about the total charge contained within the Gaussian surface?
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- Identify the three different gaussiaj surfaces.Discuss the possibility of choosing Gaussian surface other than the sphere.For instance what if you choose the cylindrical surface as a Gaussian surface, is it possible to use Gauss’s law in order to calculate the electric fieldof a charged sphere? Explain your answer in detail.Calculate the total electric flux (?) for each of the closed surfaces a, b, c, and d as shown. Note that q1 = +7 C, q2 = -3 C, q3 = +9 C, and q4 = -2 C.
- Pls, help me with the following. make sure your answer is correct, thank you (Figure 1) shows cross sections of five closed surfaces S1�1, S2�2, and so on. Assume that q1�1 = 4.0 μC�C , q2�2 = 8.2 μC�C , q3�3 = 1.5 μC�C , q4�4 = 8.4 μC�C , q5�5 = -7.2 μC�C , and q6�6 = -9.7 μC�C . Part B. Find the net electric flux passing through the surface S2�2. Express your answer in newton meters squared per coulomb. Part E. Find the net electric flux passing through the surface S5�5. Express your answer in newton meters squared per coulomb.Calculate the total electric flux (?) for each of the closed surfaces a, b, c, d and e as shown. Note that q1 = -2 C, q2 = +5 C, q3 = +7 C, q4 = +4.5 C, q5 = -1.75 C, q6 = -3.5 C, q7 = -1 C, q8 = +9 CThe choices are the following.... What is the difference between those two?A. its surfaceB. Gaussian surface
- Consider an infinitesimal segment located at an angular position θ on the semicircle, measured from the lower right corner of the semicircle at x=a, y=0. (Thus θ=π2 at x=0, y=a and θ=π at x=−a, y=0.) What are the x- and y- components of the electric field at point P (dEx and dEy) produced by just this segment? Express your answers separated by a comma in terms of some, all, or none of the variables Q, a, θ, dθ, and the constants k and π.c. i. Compare the electric flux in a cubical surface of a side 10cm and spherical surface ofradius 10 cm, when a charge of 5µC is enclosed by them.ii. How does the electric field enclosing a given charge vary when the area enclosed bythe charged is doubled. Assuming the electric flux is constant.A hemispherical surface of radius b = 16.5m is fixed in a uniform electric field of magnitude E0 = 6.47 V/m. This is illustrated in the attached image. (x - axis points out of the screen) What is the general expression for an infinitesimal area dA, is spheral coordinates (r, Θ, Φ), where Θ is the polar angle and Φ is the azimuthal angle? Use ñ as your outward pointing unit vector. Calculate the electric flux in volt meters through the hemishpere.
- A cubical gaussian surface is bisected by a large sheet of charge, parallel to its top and bottom faces. No other charges are nearby. (i) Over how many of the cubes faces is the electric field zero? (a) 0 (b) 2 (c) 4 (d) 6 (ii) Through how many of the cubes faces is the electric flux zero? Choose from the same possibilities as in part (i).Determine the electric field at a distance `d` to the right of a thin-walled cylindrical shell with uniform distributed charge (See attached image). Provided are: the total charge `Q`, radius `R`, and shell length `h`. I can compute most of the solution, however, I don't understand the integration limits (See attached image). Given that the point on which I'm calculating the electric field is on the right side of the shell, shouldn't I be integrating from `d + h` to `d` instead of the other way around? If not, why?A charge of + 8 uC is evenly distributed over the volume of an insulating sphere of 6 cm radius. Gauss using the law of charge distribution center a) r = 4 cm and b) electric field at r = 8 cm distances find? c) Find the electric flux through a Gaussian surface given at r = 8 cm? NOTE: Englısh not my tongue language so sometimes i cant reading handwriting can u use computer ? thanks