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Nuclear Decay Revisited. Enter the probability to decay in a time unit – approximately 0.083 for Iodine 131 to decay in one day. Also make a row of day.

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Presentation on theme: "Nuclear Decay Revisited. Enter the probability to decay in a time unit – approximately 0.083 for Iodine 131 to decay in one day. Also make a row of day."— Presentation transcript:

1 Nuclear Decay Revisited

2 Enter the probability to decay in a time unit – approximately 0.083 for Iodine 131 to decay in one day. Also make a row of day numbers 0 to 30.

3 Enter 1000 1’s (shown in Col B below) and Sum them at the top of the column under the Day numbers.

4 Use IF and RAND() to simulate decay (a change from 1 to 0).

5 Copy the formula down. (Get the “thin cross” and double click.)

6 Copy the sum formula over. You should see about 8.3% of the “atoms” decayed.

7 Copy the formula for the simulated atoms and the sum over for the 30 days.

8 Highlight the Day and Sum rows and make an XY Scatter graph.

9 Fit to an Exponential, label axes, title, etc.

10 Interpolation According to your fit formula, what percentage of atoms are left (un-decayed) after 8 days? 16 days? 24 days?


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