Find the distance of closest approach of an 5.0-MeV alpha particle incident on a gold foil.
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- Since the nucleus is positively charged any positively charged particle getting close will experience a repulsive force. This will reduce the kinetic energy of the particle.
- The point at which the kinetic energy of the particle becomes zero and its potential energy becomes maximum is the closest point the charged particle can reach.
- Thus we have the distance of the closest approach as,
Here ε0 is the permittivity of free space, z is the atomic number of the projectile, Z is the atomic number of the target, e is the charge of the electron, and K is the kinetic energy of the projectile.
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- The decay of a current is given by the relationship i = Ie^(-Rt/L) Calculate the charge decay between t=0 and 0.1 seconds given that: I is 0.3 Amps R is 130 L is 1.4H IS mear atenualion coeiciem (17m). PROBLEMS 1. Find maximum frequency and minimum wavelength of X-ray radiation, if the potential difference between cathode and anode was (a) Ual = 3 kV and Ua2 = 15 kV. 2 The 10-fold X-rav reduction values for (a) water (h).concreate (c) iron and (d) lead are equal3. a) Alpha particles of the same initial speed are shot at the same intensity toward gold, silver, and aluminum foils of the same thickness. They are observed at a detector at a fixed scattering angle, 0 0°. What would the ratios of the number of alpha particles scattered by the gold and silver foils to the aluminum foil, No Au 13). NaAl and respectively, be? (ZAu = 79, ZAg = 47, ZAI Na Ag NaAl b) Compare the number of a particles of fixed kinetic energy scattered through an angle of 10° (call this Na(10°)) with the number scattered through an angle of 20° (Na (20°)) for Rutherford scattering by a thin gold foil of fixed thickness. Compute Na (10⁰) Na (20°). p2 Rutherford's scattering model assumes that the alpha particles experience a Coulomb repulsion, F = KqZe from the nucleus of the foil's atom. If, in a head-on collision the alpha particle has enough energy to get inside a uniformly charged Kqa Zer nucleus of radius R, the force law would change to F = R³ " point-nucleus…
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