1. Given an electric field E=RE sin(ay)cos(wt - kz) where EO, a, co, and k are constants, find H.
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![1. Given an electric field
E=RE sin(ay) cos(wt - kz)
where EO, a, co, and k are constants, find H.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc4dacdf3-0201-4e7f-a178-d132b1817075%2F7222f9cd-31cc-4afb-ae9f-4e5b08b95b0f%2Fv5e787w_processed.jpeg&w=3840&q=75)
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- An electric field is given by the following vector: E = 9.48 x 104 N/m, at a direction of 111° W of S. The value of the horizontal component is best given byThe electric flux will be a function of r (when r < B): E = kr². What is the value of constant k, given Q = 17.7 PC and B = 9.00 cm? k= .0775 N с XA constant electric field of magnitude Eo points in the direction of the positive z-axis. What is the net electric flux through a cube, given the area (at z=0 and z>0) normal to the electric fields is A? Eo O 0 O 2*Eo*A +Eo*A -Eo*A
- needs complete typed solution with 100 % accuracy.E, dE 9 (0,0,z) Q=2ra . a ds Figure 4: 4. For a ring of radius a and uniform line density the electric field f at position (0,0,z) is given by Ez = Qz Xaz 3 4T€0 (a2+z2) 2 2e0 (a2+z2) 2 .015n C [see figure 4]. If a=10cm, A then (a) at z = 0, z = z = 2- and z = ∞ the electric field is given as Ez = 0, Ez = 2.51099 × 106 N/C,Ez = 4.61298 x 107 N/C, a = 2 V2 Ez = 1.63093 x 10 N/C and Ez = 0 respectively (True,False) (b) At z = V2 * the electric field is maximum (True,False) (c) The maximum force on a point charge q = 1µC is F = qE"max) = 46.1298N (True,False)Following the previous question, the x-component of the net electric field at x = -1.00 m, Enet.x , is N/C. Use normal format and 3 significant figures.
- A flat surface of area 3.10 m² is rotated in a uniform electric field of magnitude E = 6.65 x 105 N/C. (a) Determine the electric flux through this area when the electric field is perpendicular to the surface. N. m²/c (b) Determine the electric flux through this area when the electric field is parallel to the surface. N. m²/c07 A closed surface with dimensions a = b = 0.400 m and c = 0.800 m is located as shown in the figure below. The left edge of the closed surface is located at position x = a. The electric field throughout the region is non- uniform and given by E. = [k (xy?) ↑ + k (x²y)j] N/C, where x,y are in meters, k =5.00 m3 1) Use ( E · îdA to calculate the flux through each surface. (should be SIX answers)Problem 1: Part (a) Express the magnitude of the electric field between the two plates, E, in terms of the charge q on one plate, its area A, and ε0. E = ______ Part (b) Express the electric flux ΦE, in terms of q and ε0. ΦE = ______ Part (c) Express the derivative of ΦE with respect of time t in terms of I and ε0. dΦE/dt = ______ Part (d) What is the displacement current which is passing through the capacitor in amps? ID = ______ A