Radioactive decay can be described by the following equation In A In Ao - kt where Ao is the original amount of the substance, A is the amount of the substance remaining after time t, and k is a constant that is characteristic of the substance. For the radioactive isotope iodine-131, k is 8.62 × 10-² days ¹. If the original amount of iodine-131 in a sample is 69.6 mg, how much iodine-131 remains after 8.52 days have passed? mg

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Radioactive decay can be described by the following equation
In A = In Ao - kt
where
Ao is the original amount of the substance,
A is the amount of the substance remaining after time
t, and
k is a constant that is characteristic of the substance.
For the radioactive isotope iodine-131,
k is
8.62 × 10-² days¯¹.
If the original amount of iodine-131 in a sample is 69.6 mg, how much iodine-131 remains after 8.52 days
have passed?
mg
Transcribed Image Text:Radioactive decay can be described by the following equation In A = In Ao - kt where Ao is the original amount of the substance, A is the amount of the substance remaining after time t, and k is a constant that is characteristic of the substance. For the radioactive isotope iodine-131, k is 8.62 × 10-² days¯¹. If the original amount of iodine-131 in a sample is 69.6 mg, how much iodine-131 remains after 8.52 days have passed? mg
Radioactive decay can be described by the following equation
In A = In Ao - kt
where
Ao is the original amount of the substance,
A is the amount of the substance remaining after time
t, and
k is a constant that is characteristic of the substance.
For the radioactive isotope iron-55,
k is
2.67 × 10-¹ years
-1
If the original amount of iron-55 in a sample is 48.1 mg, how much time is needed for the amount of iron-55
that remains to fall to 34.9 mg?
years
Transcribed Image Text:Radioactive decay can be described by the following equation In A = In Ao - kt where Ao is the original amount of the substance, A is the amount of the substance remaining after time t, and k is a constant that is characteristic of the substance. For the radioactive isotope iron-55, k is 2.67 × 10-¹ years -1 If the original amount of iron-55 in a sample is 48.1 mg, how much time is needed for the amount of iron-55 that remains to fall to 34.9 mg? years
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