Chapter 21: Problem 16
Why does a garment taken out of a clothes dryer sometimes cling to your body when you wear it?
Chapter 21: Problem 16
Why does a garment taken out of a clothes dryer sometimes cling to your body when you wear it?
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Get started for freeThe nucleus of a carbon- 14 atom (mass \(=14\) amu) has diameter of \(3.01 \mathrm{fm} .\) It has 6 protons and a charge of \(+6 e .\) a) What is the force on a proton located at \(3 \mathrm{fm}\) from the surface of this nucleus? Assume that the nucleus is a point charge. b) What is the proton's acceleration?
A particle (charge \(=+19.0 \mu C)\) is located on the \(x\) -axis at \(x=-10.0 \mathrm{~cm},\) and a second particle (charge \(=-57.0 \mu \mathrm{C})\) is placed on the \(x\) -axis at \(x=+20.0 \mathrm{~cm} .\) What is the magnitude of the total electrostatic force on a third particle (charge = \(-3.80 \mu \mathrm{C})\) placed at the origin \((x=0) ?\)
A negative charge, \(-q\), is fixed at the coordinate (0,0) It is exerting an attractive force on a positive charge, \(+q,\) that is initially at coordinate \((x, 0)\). As a result, the positive charge accelerates toward the negative charge. Use the binomial expansion \((1+x)^{n} \approx 1+n x,\) for \(x \ll 1,\) to show that when the positive charge moves a distance \(\delta \ll x\) closer to the negative charge, the force that the negative charge exerts on it increases by \(\Delta F=2 k q^{2} \delta / x^{3}\) .
Find the net force on a \(2.0-C\) charge at the origin of an \(x y\) -coordinate system if there is a \(+5.0-C\) charge at \((3 \mathrm{~m}, 0)\) and \(a-3.0-C\) charge at \((0,4 \mathrm{~m})\)
The Earth is constantly being bombarded by cosmic rays, which consist mostly of protons. These protons are incident on the Earth's atmosphere from all directions at a rate of 1245.0 protons per square meter per second. Assuming that the depth of Earth's atmosphere is \(120 \mathrm{~km},\) what is the total charge incident on the atmosphere in \(5.00 \mathrm{~min}\) ? Assume that the radius of the surface of the Earth is \(6378 \mathrm{~km}\).
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