vault backup: 2024-09-03 16:03:08
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@ -65,6 +65,9 @@ $$1 \text{g} \times \frac{1 \text{ mol } ^{60}\text{Co}}{59.934 \text{ g}} = 1.
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Now we can find how much more strontium we need:
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$$\frac{28.8 \text{ years}}{5.26 \text{ years}} = 5.47528$$
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Finally we multiply this number by the moles of cobalt, and convert back to mass for strontium-90:
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$$5.47528 \times \frac{1.66850 \times 10^{-2} \text{ mol } ^{60}\text{Co}}{}$$
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$$ \left(1.66850 \times 10^{-2} \text{ mol } ^{60}\text{Co} \right) \times \frac{5.47528 \text{ mol } ^{90}\text{Sr}}{1 \text{ mol } ^{60}\text{Co}} \frac{89.90773 \text{ g }}{1 \text{ mol } ^{90}\text{Sr}}= 82.13525 \text{ g } ^{90}\text{Sr}$$
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**9. Using the chart of the nuclides, complete the following reactions. If a daughter nucleus is radioactive, indicate the complete decay chain:**
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$$^{18}\text{N} \rightarrow ^{18}\text{O}$$
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$$^{83}\text{Y} \rightarrow ^{83}\text{Sr} \rightarrow^{83}\text{Rb} \rightarrow ^{82}\text{Kr}$$
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$$^{219}\text{Rn} \rightarrow $$
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