If a radioactive substance decays 10% in every 16 hours, then the percentage of the radioactive substance that remains after 2 days is
Show Hint
For radioactive decay problems involving fractions or percentages over time, you often don't need to calculate the decay constant $\lambda$ explicitly. Use the property $(e^{-\lambda t_1})^{t_2/t_1} = e^{-\lambda t_2}$. If a fraction $f$ remains after time $t_1$, then after time $n \cdot t_1$, the fraction remaining will be $f^n$.