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You are given two z–directed line charges of charge density
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Fundamentals of Electromagnetics with Engineering Applications
- Determine É at (2,0, 2)m due to three standard charge distribution as follows: a uniform sheet at x 0m with ps1 = -)nC/m², a uniform sheet at x = 4 m with Ps2 = -) nC/m², and uniform line at x = 6 m and y Om with 3T Pi -2nC/m. =arrow_forwardcan you solve the question ?arrow_forwardTwo infinite wires are charged uniformly with linear charge density as shown in the figure. What is the magnitude of the electric field (in N/C) at point B? Given that (d)=0.5 m. +12 nC/m +6 nC/m •B d Select one: O a. 503.54 O b. 72 O c. 359.67 O d. 215.8 O e. 647.4arrow_forward
- In the figure particles 2 and 4, of charge -e, are fixed in place on a y axis, at y₂ = -8.38 cm and y4 = 4.19 cm. Particles 1 and 3, of charge - e, can be moved along the x axis. Particle 5, of charge +e, is fixed at the origin. Initially particle 1 is at x₁ = -8.38 cm and particle 3 is at x3 = 8.38 cm. (a) To what x value must particle 1 be moved to rotate the direction of the net electric force Fnet on particle 5 by 30° (b) With particle 1 fixed at its new position, to what x value must you move particle 3 to rotate back to its original counterclockwise? direction? (a) Number i (b) Number i Units Units 10arrow_forwardConductors, Dielectrics, and Capacitance Q4) Assume a 2 V conductor wire with a 3 cm diameter is embedded in silica with a relative permittivity of 2.25. The wire's center is 10 cm away from a 0 V conducting plane. Draw the wire, the conducting plane, and the wire's image. 1) Find the capacitance between the wire and its image per unit length. 2) Find the maximum surface charge density on the wire.arrow_forwardi need the answer quicklyarrow_forward
- from to o A semi-infinite Line extending along the Z-axis carries a uniform charge distribution of 100 nC/m. Find the electric field intensity at point plo.012).arrow_forwardFill in the blank. Given the electric field E = 3xaz - 3yay V/m, find the work done in moving a point charge Q = +2C from (2.0,0) to (0,0.0) and then from (0.0.0) to (0,5.0). Hint: Use W -Q[E.dl.w=arrow_forwardConsider the step potential function shown below. Assume that a flux of electrons has energy E and it is incident on a potential barrier of height V0 with E > V0. The electrons are traveling in the x direction and they are originated from x = --, i. Find the transmission coefficient between regions l and II ii. Find the reflection coefficient between regions l and II. ii. Assume the electron velocity is 7 x105 cm/s, E = V0 /0.1. Find the probability that there is an electron at the distance a = 70 A* after the barrier. iv. Determine the de Broglie wavelength in A? V(x) Incident particles Region I Region II x = 0arrow_forward
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