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Assuming the electron to be a classical particle, a sphere of radius 10^-15 m and a uniform mass density, use the magnitude of the spin angular momentum |S|=[s(s+1)]^1 / 2 ħ=(3 / 4)^1 / 2 ħto compute the speed of rotation at the electron's equator. How does your result compare with the speed of light? | Numerade
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From the scattering of sunlight, J. J. Thomson calculated the classical radius of the electron as having the value 2.82 ×10^-15  m . Sunlight with an intensity of 500  W / m^2 falls on a disk with this radius. Assume light is a classical wave and the light striking the disk is completely absorbed. (a) Calculate the time interval required to accumulate 1.00 eV of energy. (b) Explain how your result for part (a) compares with the observation that photoelectrons are emitted promptly (within 10^-9  
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In a classical model of the hydrogen atom, the electron moves around the proton in a circular orbit of radius 0.053 nm. a. What is the electron's orbital frequency? b. What is the effective current of the electron? | Numerade
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