Radon-220 undergoes alpha decay with a half-life of 55.6 s. Assume there are $16,000$ atoms present initially and make a table showing how many atoms will be present at 0 s, $55.6 \mathrm{s},$ 11.2 s, $166.8 \mathrm{s}, 222.4 \mathrm{s},$ and 278.0 s (all multiples of the half-life). Now calculate how many atoms will be present at $50 \mathrm{s}, 100 \mathrm{s},$ and 200 s (not multiples of the half-life). Make a graph with number of atoms present on the $y$ -axis and total time on the $x$ -axis.