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The half-life of a radioactive element is the time it takes for half of its atoms to decay into something else If you have 100 grams of a substance and.

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Presentation on theme: "The half-life of a radioactive element is the time it takes for half of its atoms to decay into something else If you have 100 grams of a substance and."— Presentation transcript:

1 The half-life of a radioactive element is the time it takes for half of its atoms to decay into something else If you have 100 grams of a substance and the half life is 2 days, then 50 grams will remain after 2 days.

2 Half-Life= the time it takes for half of the atoms in a sample to decay
The half-life for a specific isotope is the same no matter how much of it you have

3 Solving Half Life Problems
Set up a table like the following: For each half-life elapsed: Cut the mass remaining in half Increase the time elapsed by an amount equal to the half-life Add one to the number of half-lives You don’t always have to fill out the entire table to solve the problem

4 Ex: Co-60 5.26 years 160 grams 1/2 (50%) 10.52 yrs 80 grams 1/4 (25%)
1/8 21.04 yrs 20 grams 1/16 Add one half-life’s worth of time each time Cut the mass in half each time Cut the fraction in half each time

5 Practice 7.646 days 3.823 days 15 grams 1/2 (50%) 7.646 days 7.5 grams
1/4 (25%) days 3.75 grams 1/8 (12.5%)

6 Practice 2 grams 16 grams 7.13 sec 8 grams 1/2 (50%) 14.26 sec 4 grams
1/4 (25%) 21.39 sec 2 grams 1/8 (12.5%) 14 grams

7 Practice 3 half lives 0 yr 50 grams 213,000 yr 25 grams 1/2 (50%)
1/4 (25%) 639,000 yr 6.25 grams 1/8 (12.5%)

8 Practice 32 grams 0 hr 32 grams 12.36 hr 16 grams 8 grams 24.72 hr

9 Practice 10 min 0 min 80 mg 10 min 40 mg 20 min 20 mg 30 min 10 mg


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