Problem 3: A cube is centered on the origin. Its sides are parallel to the x-y, the y - z, and the - z planes and have edges of length of L. It is immersed in an electric field given by y Refer to the figure. Ē(x) = E (ar³ +2j+5k) NX Z ☑^ Part (a) Using only the symbols in the palette, enter an expression for the total electric flux through the cube. E = (E₁ α L³)/4 ✔ Correct! Part (b) Given L = 3.91 m. α = 1.04/m³, and E0 = 77.3 V/m, what is the value, in volt meters, of the electric flux through the cube? B=0.000 V m × Attempts Remain Part (c) If the electric field is Ē(z) = E₁(ßx² à + 2j+15) with B = 2.5/m². Given L = 3.91 m and E0 = 77.3 V/m, what is the value, in volt meters, of the electric flux through the cube?

Problem 3: A cube is centered on the origin. Its sides are parallel to the x-y, the y - z, and the - z planes and have edges of length of L. It is immersed in an electric field given by y Refer to the figure. Ē(x) = E (ar³ +2j+5k) NX Z ☑^ Part (a) Using only the symbols in the palette, enter an expression for the total electric flux through the cube. E = (E₁ α L³)/4 ✔ Correct! Part (b) Given L = 3.91 m. α = 1.04/m³, and E0 = 77.3 V/m, what is the value, in volt meters, of the electric flux through the cube? B=0.000 V m × Attempts Remain Part (c) If the electric field is Ē(z) = E₁(ßx² à + 2j+15) with B = 2.5/m². Given L = 3.91 m and E0 = 77.3 V/m, what is the value, in volt meters, of the electric flux through the cube?

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

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