Chapter 22: Problem 12
Why is it a bad idea to stand under a tree in a thunderstorm? What should one do instead to avoid getting struck by lightning?
Chapter 22: Problem 12
Why is it a bad idea to stand under a tree in a thunderstorm? What should one do instead to avoid getting struck by lightning?
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Get started for freeA body of mass \(M\), carrying charge \(Q\), falls from rest from a height \(h\) (above the ground) near the surface of the Earth, where the gravitational acceleration is \(g\) and there is an electric field with a constant component \(E\) in the vertical direction. a) Find an expression for the speed, \(v,\) of the body when it reaches the ground, in terms of \(M, Q, h, g,\) and \(E\). b) The expression from part (a) is not meaningful for certain values of \(M, g, Q,\) and \(E\). Explain what happens in such cases.
Four charges are placed in a three-dimensional space. The charges have magnitudes \(+3 q,-q,+2 q,\) and \(-7 q .\) If a Gaussian surface encloses all the charges, what will be the electric flux through that surface?
A thin, flat washer is a disk with an outer diameter of \(10.0 \mathrm{~cm}\) and a hole in the center with a diameter of \(4.00 \mathrm{~cm} .\) The washer has a uniform charge distribution and a total charge of \(7.00 \mathrm{nC}\). What is the electric field on the axis of the washer at a distance of \(30.0 \mathrm{~cm}\) from the center of the washer?
A solid metal sphere of radius \(8.00 \mathrm{~cm},\) with a total charge of \(10.0 \mu C\), is surrounded by a metallic shell with a radius of \(15.0 \mathrm{~cm}\) carrying a \(-5.00 \mu \mathrm{C}\) charge. The sphere and the shell are both inside a larger metallic shell of inner radius \(20.0 \mathrm{~cm}\) and outer radius \(24.0 \mathrm{~cm} .\) The sphere and the two shells are concentric. a) What is the charge on the inner wall of the larger shell? b) If the electric field outside the larger shell is zero, what is the charge on the outer wall of the shell?
A solid nonconducting sphere has a volume charge distribution given by
\(\rho(r)=(\beta / r) \sin (\pi r / 2 R) .\) Find the total charge contained in
the spherical volume and the electric field in the regions \(r
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