The dotted circle represents a spherical Gaussian surface. Two charges (-q and +q) are located inside the sphere on the

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The dotted circle represents a spherical Gaussian surface. Two charges (-q and +q) are located inside the sphere on the

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The Dotted Circle Represents A Spherical Gaussian Surface Two Charges Q And Q Are Located Inside The Sphere On The 1
The Dotted Circle Represents A Spherical Gaussian Surface Two Charges Q And Q Are Located Inside The Sphere On The 1 (110.4 KiB) Viewed 58 times
anwers all parts with work please
The dotted circle represents a spherical Gaussian surface. Two charges (-q and +q) are located inside the sphere on the vertical axis. R = the radius of the Gaussian sphere d = the distance between the two charges Note that - and +q are equidistant from the center of the sphere O . O q = 3.2 x 106 C d = 1 m R = 4 m E = 8.85 x 10-12 F/m a ه ی و نه d. Find the flux through the Gaussian surface, e Find the electric field with both magnitude and direction at point M of the diagram. On the diagram, sketch the electric field lines from the -q and + charges Explain the how the answers to Part A and B Are both true when it shows 0 in one place and not the other. Find the electric potential at point M. Calculate the total energy stored in the system if a third charge, new= q is placed at Point M. e. f. = y -9 М. d2 х d2 +
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