Only a c f that is a small sphere , small shell , two thin shells will behave as if all charge Q us at center or origin because if we will make a gaussian surface that is a sphere of radius 2m centered at origin we can use gauss law to find electric field at specified point and
It is surface integral of elecric field over a closed gaissian surface is equal to 1/epsilon_0 times charge enclosed by that surface
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Which of the following charge distributions can be accurately replaced by a single charge of magnitude...
Which of the following charge distributions can be accurately replaced by a single charge of magnitude Q at the origin (0,y 0, z 0) for the purposes of calculating the electric field at the location (x 0m, y 0m,z2m). and with a uniformly distributed charge of a) a small solid sphere of radius r 0.5m and with a uniformly distributed charge of GQ b) a large solid sphere of radius r4m and with a uniformly distributed charge of Q c)...
Which of the following charge distributions can be accurately replaced by a single charge of magnitude calculating the electric field at the locationx0m, y 0m,z 2m) at the origin (x 0,y 0,z0) for the purposes of a) a small solid sphere of radius r -0.5m and with a uniformly distributed charge of Q b) a large solid sphere of radius r4m and with a uniformly distributed charge of Q c) a small spherical shell of inner radius 0.3m, outer radius...
Which of the following charge distributions can be accurately replaced by a single charge of magnitude Q at the origin (x=0,y=0,z=0) for the purposes of calculating the electric field at the location (x=0m,y=0m,z=2m). a) a small solid sphere of radius r=0.5m and with a uniformly distributed charge of Q b) a large solid sphere of radius r=4m a uniformly distributed charge of Q c) a small spherical shell of inner radius r1=0.3m, outer radius r2=0.5m, and a uniformly distributed charge...
Which of the following charge distributions can be accurately replaced by a single charge of magnitude Q at the origin (x=0,y=0,z=0) for the purposes of calculating the electric field at the location (x=0m , y = 0m, z = 2m). a) a small solid sphere of radius r=0.5m and with a uniformly distributed charge of Q b) a large solid sphere of radius r=4m and with a uniformly distributed charge of Q c) a small spherical shell of inner radius...
PHYS-1032-001 TEST#2 Name Problem #3 Chapter 21 (5 points) Two concentric spherical shells have radiir,-1 m and rzr3 m. The uniformly distributed charge on inner shell is q -2nC and the charge on the outer sphere is q+4nc. Calculate the potential at a distance r-4 m from the center of the spherical shells. Calculate the difference of potentials between the outer and inner spherical shells. r you release charged particle of mass m. 1 mg with charge Q-6 a) b)...
5. A thick, nonconducting spherical shell with a total charge of Q distributed uniformly has an inner radius R1 and an outer radius R2. Calculate the resulting electric field in the three regions r<RI, RL<r<R2, and r > R2
A small, solid conducting sphere of radius r1 sits inside a hollow conducting spherical shell of inner radius r2 and outer radius r3. A potential difference of magnitude V is placed across the inner and outer conductors so that there is a net charge of -Q on the inner conductor and +Q on the outer conductor. Suppose a thin but finite thickness conducting shell was placed between the sphere and the outer shell. This extra shell is electrically isolated. Would...
A solid sphere of nonconducting material has a uniform positive charge density ρ (i.e. positive charge is spread evenly throughout the volume of the sphere; ρ=Q/Volume). A spherical region in the center of the solid sphere is hollowed out and a smaller hollow sphere with a total positive charge Q (located on its surface) is inserted. The radius of the small hollow sphere R1, the inner radius of the solid sphere is R2, and the outer radius of the solid...
3. (8 points) Consider a conducting sphere with total electric charge +Q with radius Rị centered at p= 0 (spherical coordinates). The surface charge at r = R1 is spread uniformly on this spherical surface. There is also an outer conducting shell of radius r = R2, centered at r = 0 and with total electric charge - Q also spread uniformly on the surface. This arrangement of separated positive and negative charge forms a capacitor. We will assume that...
2. Gauss' Law See Figure 1. A solid, conducting sphere of radius a has total charge (-)2Q uniformly distributed along its surface, where Q is positive. Concentric with this sphere is a charged, conducting spherical shell whose inner and outer radii are b and c, respectively. The total charge on the conducting shell is (-)8Q. Find the electric potential for r < a. Take the potential out at infinity to be 0.