14. A ray of light (in air) enters a thick plate of glass of refractive index n=1.58 at an angle of incidence of 45°. Calculate the angle of refraction of the ray at the upper surface. -dN 15. The rate at which radioactive nuclides decay is given by, dt = 2N. Show that N = Noe-At %3D 16. cdecays by ß-emission and after 12.0 h, ninety percent of the radioactive substance remains. Calculate the decay constant of this substance.

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Author:Paul Peter Urone, Roger Hinrichs
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Chapter32: Medical Applications Of Nuclear Physics
Section: Chapter Questions
Problem 1PE: A neutron generator uses an (source, such as radium, to bombard beryllium, inducing the reaction...
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14. A ray of light (in air) enters a thick plate of glass of refractive index n=1.58 at an angle of
incidence of 45°. Calculate the angle of refraction of the ray at the upper surface.
-dN
15. The rate at which radioactive nuclides decay is given by,
dt
= 2N. Show that N = Noe-At
%3D
16. cdecays by ß-emission and after 12.0 h, ninety percent of the radioactive substance
remains. Calculate the decay constant of this substance.
Transcribed Image Text:14. A ray of light (in air) enters a thick plate of glass of refractive index n=1.58 at an angle of incidence of 45°. Calculate the angle of refraction of the ray at the upper surface. -dN 15. The rate at which radioactive nuclides decay is given by, dt = 2N. Show that N = Noe-At %3D 16. cdecays by ß-emission and after 12.0 h, ninety percent of the radioactive substance remains. Calculate the decay constant of this substance.
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