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Two radioactive isotopes, X and Y, have half-lives of and respectively, where . Initially, the activity of X is four times the activity of Y. At what time will their activities be equal?
Ty
2Ty
3Ty
4Ty
A radioactive element A decays into a stable element B with a half-life of . Element B, in turn, decays into another stable element C with a half-life of . If initially, only element A is present, at what time will the amount of element B be maximum?
(assuming $T_A
eq T_B$)
The half-life of a radioactive substance is 10 days. After how many days will its activity reduce to less than 1% of its original activity?
30 days
50 days
60 days
70 days
Element X decays into Y with a half-life of , and Y decays into Z with a half-life of . If , which of the following is TRUE regarding the activity of Y after a long time ()?
The activity of Y will be zero.
The activity of Y will be equal to the activity of X.
The activity of Y will be much greater than the activity of X.
The activity of Y will be approximately constant and proportional to the activity of X.
A radioactive sample has a half-life of 10 days. What fraction of the original sample will remain after 30 days?
1/2
1/4
1/8
1/16
The half-life of a radioactive isotope is 5 years. If the initial activity is 1000 counts per minute, what will be the activity after 15 years?
125 counts/min
250 counts/min
500 counts/min
62.5 counts/min
A radioactive element X decays to Y with a half-life of 20 minutes. If you start with 1 gram of X, how much Y will be formed after 40 minutes?
0.25 grams
0.50 grams
0.75 grams
1.00 gram
Which of the following factors affects the half-life of a radioactive substance?
Temperature
Pressure
Chemical environment
None of the above
After 2 half-lives, what percentage of a radioactive sample remains?
50%
25%
12.5%
0%