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1. Find the electric field (in vacuum) as a function of position z along the axis...
1. Find the electric field (in vacuum) as a function of position z along the axis of a uniformly charged disk of outer radius R with a hole of radius R in its centre. The charge per unit area on the disk is σ. 2, A straight rod, with uniform charge λ per unit length, lies along the z axis from z=11 to z=12-(Thus, the length of the rod is l2-11.) Find the x and y components of the electric...
a). Find the electric field along the axis of a thin disk placed in the xy plane, at a distance z from the disk center (the field at distance z from center). It has a uniform charge of density σ and an outer radius R. b). Now consider a similar disk with annular shape, it is the disk in part (a) but with a concentric hole of radius R/2. Calculate the electric field along the z axis. c). Find electric...
4. In lecture we derived the electric field a distance z above the center of a thin ring of charge and a uniform disk of charge. Now determine the electric field a distance z above the center of a ring with charge uniformly distributed between an inner radius Ri and an outer rads R2 (alternatively, you can describe this as a disk of rads 2 with a circular hole of radius R). Do this two ways: by directly performing an...
A circular disk of radius 'a' is uniformly charged with ps C/m2. If the disk lies on the = 0 plane with its axis along the z-axis. Determine: (a) The electric field at (0, 0, -h) (b) From this, derive the electric field due to an infinite şheet of charge on the z = 0 plane at (0, 0, -h) (c) What will be the electric field at(0,0,-h) if a → 0
Part B Constants Find the direction of the electric field in terms of a and the distance r from the axis of the tube for r<a A very long conducting tube (hollow cylinder) has inner radius a and outer radius b. It carries charge per unit length -a where a is a positive constant with units of C/m. A line of charge lies along the axis of the tube. The line of charge has charge per unit length ta parallel...
A charged rod of length L lies along the z-axis, centered at the origin It has a charge distribution: lambda(z) [\lambda_0 * z]/L a.) What coordinate system should be used to describe this system? Explain. b.) What is the total charge Q on the rod? c.) Find an equation for the electric field for (x, y, z), use any coordinate system d.)Find an algebraic equation for the electric field at z /2
to find the electric field along a line bisecting a finite length assuming that the charge distribution is points) To find the electric field along aline bisecting a finite length assuming that the charge distribution the contributions the field is -A for -a <x<o and for o ex<a, we integrate to from all the charge in the wire. We assume that the wire lies along the x-axis a 2 /(z 5.635 10-8 C/m, a 0.22m, ask E(y 1.00m).
A long, thin rod (length = 3.0 m) lies along the x axis, with its midpoint at the origin. In a vacuum, a +9.0C point charge is fixed to one end of the rod, and a -9.0HC point charge is fixed to the other end. Everywhere in the x, y plane there is a constant external electric field (magnitude 4.0 x 103 N/C) that is perpendicular to the rod. With respect to the z axis, find the magnitude of the...
● În lecture we derived the electric field ǎ distance z above the center of thin ring of charge ad ă iniform disk of charge. Now determine the electric field a distance z above the center of a ring with charge uniformly distributed between an inner radius R1 and an outer radius R2 (alternatively, you can describe this as a disk of radius R2 with a circular hole of radius R1). Do this two ways: by directly performing an integral...