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Nuclear and Elementary Particles, Week 3 Tutorial B, 22th of Sep. 17.
ChannelGideon KoekoekDescription from the creator
In this Tutorial we discuss the outline of a semi-classical way to predict the decay rate of an alpha-emitting nucleus (for a more complete explanation: see video on alpha emission), and discuss its validity. We then go on to recap the Semi-Emperical Mass Formula (SEMF), and derive a condition to predict the stability of nuclei. We end by applying the SEMF for some real life cases.
COMMENT: when calculating the most stable isotope with mass number 111 I took the approximated form of the formula, which then yielded it to be Rh-111 ( Z = 45 ). However, for A = 111, the approximated formula is about 18% off the un-approximated form. If I had taken the un-approximated form, A = 111 would have yielded Ag-111 ( Z = 47 ), which indeed has a much longer half-life than Rh-111. As a final comment, measurements reveal that Cd-111 ( Z = 48) has the longest half-life of all
A = 111: this isotope is stable. The Semi-Empirical Mass Formula got us very close to the mark, but not the exact right isotope.
COMMENT: when calculating the most stable isotope with mass number 111 I took the approximated form of the formula, which then yielded it to be Rh-111 ( Z = 45 ). However, for A = 111, the approximated formula is about 18% off the un-approximated form. If I had taken the un-approximated form, A = 111 would have yielded Ag-111 ( Z = 47 ), which indeed has a much longer half-life than Rh-111. As a final comment, measurements reveal that Cd-111 ( Z = 48) has the longest half-life of all
A = 111: this isotope is stable. The Semi-Empirical Mass Formula got us very close to the mark, but not the exact right isotope.
About this tutorial
Gideon Koekoek published this 1:46:41 video tutorial on October 29, 2017. It has been watched 89 times on YouTube.
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- Gideon Koekoek
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- People & Blogs
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- 1:46:41
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- October 29, 2017
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This tutorial in other languages
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