EBK PHYSICS FOR SCIENTISTS & ENGINEERS
EBK PHYSICS FOR SCIENTISTS & ENGINEERS
5th Edition
ISBN: 9780134296074
Author: GIANCOLI
Publisher: VST
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Chapter 43, Problem 16P
To determine

The amount of energy that is released in the decay π+μ++vμ.

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125 The 2 has been produced in the reaction K + p → Kº + K+ + S¯ What is the minimum momentum of the K in the Laboratory for this reac- tion to proceed assuming that the target proton is at rest in the laboratory? Assume that a 2 is produced in the above reaction with this momentum of K. What is the probability that will travel 3 cm in the Lab before interacting. The rest decaying? You may ignore any likelihood of the energies of K+, K¯, Kº, P, S¯ are 494, 494, 498, 938, 1,675 MeV, respec- tively. Lifetime of S2 = 1.3 × 10-1⁰ s. [University of Bristol 1967]
The data is represented by: y = y0 e–k x             What is the value of the decay constant k?   Question 11 options:   k = 0.25   k = 0.5   k = 2 What value of y corresponds to x = 7.00?   Question 12 options:   55   59   66
57 Go The radionuclide "C decays according to 1"C- "B + e* + v, T12 = 20.3 min. The maximum energy of the emitted positrons is 0.960 MeV. (a) Show that the disintegration energy Q for this process is given by Q = (mc - mg - 2m.)c², %3! where mc and mg are the atomic masses of "C and "B, re- spectively, and m, is the mass of a positron. (b) Given the mass val- ues mc = 11.011 434 u, mg = 11.009 305 u, and mą = 0.000 548 6 u, calculate Q and compare it with the maximum energy of the emit- ted positron given above. (Hint: Let mc and mg be the nuclear masses and then add in enough electrons to use the atomic masses.)
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