Chapter 20: Problem 38
A 2 -g ping-pong ball rubbed against a wool jacket acquires a net positive charge of \(1 \mu \mathrm{C}\). Estimate the fraction of the ball's electrons that have been removed.
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Chapter 20: Problem 38
A 2 -g ping-pong ball rubbed against a wool jacket acquires a net positive charge of \(1 \mu \mathrm{C}\). Estimate the fraction of the ball's electrons that have been removed.
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A spherical balloon is initially uncharged. If you spread positive charge uniformly over the balloon's surface, would it expand or contract? What would happen if you spread negative charge instead?
As they fly, honeybees may acquire electric charges of about \(180 \mathrm{pC} .\) Electric forces between charged honeybees and spider webs can make the bees more vulnerable to capture by spiders. How many electrons would a honeybee have to lose to acquire a charge of \(+180 \mathrm{pC} ?\)
You measure the electric field on a dipole's axis, at a distance from the dipole that's large compared with the separation of the two charges in the dipole. If you maintain that distance but move to a point located at \(45^{\circ}\) from the dipole axis, by what factor will the magnitude of the electric field change? Will the field increase or decrease?
The ring in Example 20.6 carries total charge \(Q,\) and the point \(P\) is the same distance \(r=\sqrt{x^{2}+a^{2}}\) from all parts of the ring. So why isn't the electric field of the ring just \(k Q / r^{2} ?\)
You're taking physical chemistry, and your professor is discussing molecular dipole moments. Water, he says, has a dipole moment of "1.85 debyes," while carbon monoxide's dipole moment is only "0.12 debye." Your physics professor wants these moments expressed in SI. She tells you that the atomic separation in these two covalent compounds is about the same, and asks what that indicates about the way shared charge is distributed. What do you tell her?
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