2. A charge Q is uniformly distributed over a rod of length 1. Consider a hypothetical cube of edge I with the centre of the cube at one end of the rod. Find the minimum possible flux of the electric field through the entire surface of the cube.
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A: Apply formula of electric flux and Gauss law
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Q: 3. A solid, insulating sphere of radius a has a uniform charge density throughout its volume and a…
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Q: a 0+ b
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Q: has greater magnitude than charge q. In which of the regions X, Y, Z will there be a point at which…
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Q: 4. An insulating spherical shell of radius inner radius A and outer radius B, has a non- uniform…
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Q: magnitude of the surface charge (q) needed on the satellite’s hull to generate the electric field
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A: The electric flux through a closed surface is given by the electric flux formula: Φ = ∫ E⋅dA where Φ…
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Q: A spherical shell of radius 1.80 m contains a single charged particle with q = 70.0 nC at its…
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Q: 1. An insulating disk with radius R carries uniformly distributed positive charge. A point charge Q…
A: Using electric field magnitude formula,The electricfield due to disk,dE = kdQx2dE = kdQ(r2+d2)2dE…
Q: 1. Charge, Q= 2.20nC is uniformly distributed along the thin rod of length, L= 1.20m shown below.…
A: “Since you have posted a question with multiple sub-parts, we will solve the first three sub- parts…
Q: 2. An insulating sphere of radius R has a non-uniform charge density given by p = Ar 2 for r R. Find…
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Q: 6. Find the electric field vector anywhere in the plane of a dipole. Let the charge value on one…
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A: Hello. Since you have posted multiple questions and not specified which question needs to be solved,…
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- 4. An insulating ball has a charge of 6 µC/m3. The sphere has a radius of 40 cm and it has a cavity around its center with a radius of 10 cm. Remember that k = 9 x 109 Nm2/C2, and use π = = 3.14. A. What is the total charge of the insulating ball ? ........µC B. What is the magnitude of the electric field at a distance of 4 cm from the center ?............ N/C C. What is the magnitude of the electric field at a distance of 50 cm from the center ? ..........N/C Please solve sub parts A,B,C and no reject. Im needed max 30 minutes thank u2. Consider an insulating spherical shell of inner radius a and outer radius b. a. If the shell has a net charge Q uniformly distributed over its volume, find the vector electric field in all regions of space (r b) as a function of r. b. Now assume that the shell has a non-uniform charge density given by r2 p(r) = Po ab What is the net charge of the shell? c. For the charge distribution in part (b), find the vector electric field in all regions of space (r b) as a function of r.6. a non-conducting rod of length L has a charge of -q which is uniformly distributed across its length. (a) What is the linear charge density of the rod? (b) What is the electric field at point P which is still in the straight line connecting the non-conducting material, the distance x from the end of the rod?
- 2. Find the electric field at a distance z above the center of a ring of radius a that has a uniform linear charge density A. Compute (only) the Er and Ez components of a cylindrical coordinate system.1. A thin sheet of sides 2a and 2b lying in the xy plane and centered at the origin has a uniform charge density o (see figure). a. Using the result of Example 1 in the Chapter 23 slides, show that the electric field on the z-axis is given by of ab E = 4k,o arctan | zva² + b² + z². To get full credit you must show an appropriate differential of charge dq and explain any symmetry arguments you might have use to arrive to this result. b. What is the field in the limit a and b going to infinity? Compare your answer with the result of the What If? in Example 3 in the Chapter 23 slides. c. Using the results of part (a), find an integral expression for the electric field at an arbitrary point on the x-axis created by a cube of side 2a centered at the origin with uniform volume charge density p. You do not need to solve this integral.5. A uniformly charged solid sphere of radius R has a volume charge density of ρ. (a) Show that at a distance r from the center, the electric field is ~ E = ρ 30rˆ r (b) Suppose someone hollows out the sphere as shown below. Find the elctric field at 1 (the center) and 2 (the surface). Hint: model the sphere with cavity as two spheres with equal but opposite charge densities. ( the image also has the directions on it.)