Solving half-life problems with exponential decay — Krista King Math | Online math help
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Solving half-life problems with exponential decay — Krista King Math | Online math help
Growth and decay problems are another common application of derivatives. We actually don’t need to use derivatives in order to solve these problems, but derivatives are used to build the basic growth and decay formulas, which is why we study these applications in this part of calculus.
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SOLVED:use an exponential model to solve the problem. Radioactive Decay The half-life of phosphorus- 32 is about 14 days. There are 6.6 grams present initially. (a) Express the amount of phosphorus- 32 remaining as a function of time t. (b) When will there be 1 gram remaining?
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