The figure below represents the top view of a cubic gaussian surface in a uniform electric field E oniented parallel to following as necessary: E for the magnitude of the electric field.) (a) In symbolic form, find the electric flux through face O. (b) In symbolic form, find the electric flux through in . (e) In symbolic form, find the electric flux through face .
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- The figure below represents the top view of a cubic gausslan surface in a uniform electric field E oriented parallel to the top and bottom faces of the cube. The field makes an angle 8 with side 1, and the area of each face is A. (Use any variable or symbol stated above along with the following as necessary: E for the magnitude of the electric field.) E (a) In symbolic form, find the electric flux through face 1. PE ← (b) In symbolic form, find the electric flux through in 2. (c) In symbolic form, find the electric flux through face 3. (d) In symbolic form, find the electric flux through face 4. (e) In symbolic form, find the electric flux through the top and bottom faces of the cube. (ⓇE) top a. battom (f) What is the net electric flux through the cube? (8) How much charge is enclosed within the gaussian surface?The figure below represents the top view of a cubic gaussian surface in a uniform electric field E oriented parallel to the top and bottom faces of the cube. The field makes an angle with side 1, and the area of each face is A. (Use any variable or symbol stated above along with the following as necessary: E for the magnitude of the electric field.) (a) In symbolic form, find the electric flux through face 1. ΦΕ = (b) In symbolic form, find the electric flux through in 2. ΦΕ = (c) In symbolic form, find the electric flux through face 3. ΦΕ = (d) In symbolic form, find the electric flux through face 4. ΦΕ (e) In symbolic form, find the electric flux through the top and bottom faces of the cube. E E 1 = top bottom = = = (f) What is the net electric flux through the cube? ΦΕ (g) How much charge is enclosed within the gaussian surface? 9 inThe figure below represents the top view of a cubic gaussian surface in a uniform electric field E oriented parallel to the top and bottom faces of the cube. The field makes an angle with side 1), and the area of each face is A. (Use any variable or symbol stated above along with the following as necessary: E for the magnitude of the electric field.) 1 E (2 (a) In symbolic form, find the electric flux through face . (b) In symbolic form, find the electric flux through in . ⓇE= (c) In symbolic form, find the electric flux through face Ⓒ. bottom (e) In symbolic form, find the electric flux through the top and bottom faces of the cube. (BE) TOP (d) In symbolic form, find the electric flux through face 4). ⓇE= (f) What is the net electric flux through the cube? ⓇE= (g) How much charge is enclosed within the gaussian surface? gin=
- The figure below represents the top view of a cubic gaussian surface in a uniform electric field E oriented parallel to the top and bottom faces of the cube. The field makes an angle 0 with side 0, and the area of each face is A. (Use any variable or symbol stated above along with the following as necessary: E for the magnitude of the electric field.) 3 (a) In symbolic form, find the electric flux through face 0. (b) In symbolic form, find the electric flux through in ®. PE = (c) In symbolic form, find the electric flux through face ®. (d) In symbolic form, find the electric flux through face 0. (e) In symbolic form, find the electric flux through the top and bottom faces of the cube. (*.). top bottom (f) What is the net electric flux through the cube? PE = (g) How much charge is enclosed within the gaussian surface? qin = Submit AnswerThe figure below shows a section of a very thin, very long, straight rod with a uniform charge per unit length of λ. Point O is a perpendicular distance d from the rod. A spherical gaussian surface is centered at point O and has a radius R. (Use any variable or symbol stated above along with the following as necessary: o.) (a) What is the electric flux through the spherical surface if R d? Φ DE =The figure below shows a section of a very thin, very long, straight rod with a uniform charge per unit length of λ. Point O is a perpendicular distance d from the rod. A spherical gaussian surface is centered at point O and has a radius R. (Use any variable or symbol stated above along with the following as necessary: ε0.) A)What is the electric flux through the spherical surface if R < d? B)What is the electric flux through the spherical surface if R > d?
- Consider a uniformly charged ring in the xy plane, centered at the origin. The ring has radius a and positive charge q distributed evenly along its circumference. What is the direction of the electric field at any point on the z axis? What is the magnitude of the electric field along the positive z axis? Use k in your answer, where k=1/4πϵ0.The figure below shows a section of a very thin, very long, straight rod with a uniform charge per unit length of 2. Point O is a perpendicular distance d from the rod. A spherical gaussian surface is centered at point O and has a radius R. (Use any variable or symbol stated above along with the following as necessary: o.) R 1 (a) What is the electric flux through the spherical surface if R d? DE =Find the electric field of a thin, circular ring of inner radius R1 and outer radius R2 at a distance Z above the central axis of the ring. Assume the ring has a total charge of Q, distributed uniformly over the 2Dsurface. Start this problem from the definition of an electric field for continuous charge distributions.
- What would be the electric field for z0 << R and z0 >> R for the following integral? The integral is the answer to the following question: "A uniformly charged disk with charge Q and radius R sits in the xy-plane with its center at theorigin. Take z0 to be some point on the positive z-axis. What is the electric field at z0? Leave your answer in the form of a well-defined definite integral."A nonuniform electric field is given by the expression E = ayî + bz ĵ + cx k, where a, b, and c are constants. Determine the electric flux (in the +z direction) through a rectangular surface in the xy plane, extending from x = 0 to x = w and from y = 0 to y = h. (Use any variable or symbol stated above as necessary.) $E =A nonuniform electric field is given by the expression E = ayî + bzj + cxk, where a, b, and c are constants. Determine the electric flux (in the +z direction) through a rectangular surface in the xy plane, extending from x = 0 to x = w and from y = 0 to y h. (Use any variable or symbol stated above as necessary.) $ E Need Ha