Help with radiactive decay and radiation interactions hw

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SUMMARY

This discussion focuses on solving homework problems related to radioactive decay and radiation interactions, specifically for nuclear engineering coursework. Problem 2 involves calculating the number of atoms of 60Co given a source strength of 2.3 Ci and a half-life of 5.27 years, utilizing the decay constant formula and Avogadro's number. Problem 3 requires understanding the nuclear cross-section concept, referencing class notes and specific equations from the course materials.

PREREQUISITES
  • Understanding of radioactive decay and half-life calculations
  • Familiarity with the decay constant formula and its application
  • Knowledge of Avogadro's number and its use in mass calculations
  • Basic concepts of nuclear cross-section and neutron interactions
NEXT STEPS
  • Study the decay constant calculations in radioactive decay
  • Learn about the application of Avogadro's number in nuclear physics
  • Review nuclear cross-section concepts and their significance in radiation interactions
  • Explore the mathematical modeling of radioactive decay over time
USEFUL FOR

Nuclear engineering students, physicists, and anyone involved in radiation safety or nuclear research will benefit from this discussion.

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i need help with my nuc engineering homework due tomorrow. here is the link for hw1 in the course schedule. http://www.nuc.berkeley.edu/courses/classes/NE39/index.htm
if anyone can help me with problems 2 and 3, email me at lml841@juno.com asap! thanks a lot!
 
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Nothing like waiting for the night before, eh?

For problem 2. One is given a source strength 2.3 Ci (1 Ci = 3.7E10 disintegrations/sec) of 60Co (t1/2=5.27 yrs), which is also the activity.

Activity A = [itex]\lambda[/itex] N, where [itex]\lambda[/itex] (the decay constant) = 0.69315/ t1/2. Make sure you convert half-life to seconds if used with 1 Ci = 3.7E10 dps.

Therefore N (the number of atoms) = A / [itex]\lambda[/itex].

Using Avogadro's number and atomic mass, one can convert number of atoms to mass.

The activity A(t) as a function of time is given by A(t) = Ao [itex]e^{-\lambda t}[/itex]. So one needs to find t when the activity has decreased to 1.4 Ci from 2.3 Ci.


For problem 3.

Look at class notes (Cross-section.pdf is a better explanation of the nuclear cross section concept covered during lecture 3):

FIGURE II.17. Monoenergetic parallel neutron beam incident normally on a thick target

and equations II.34 and II.35.
 
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