This fraction is 12,5 %.
To calculate the fraction of tritium remaining after 50 years, you would use the formula: fraction remaining = e^(-kt), where k is the rate constant and t is the time. Plugging in the values, you would find that the fraction of tritium remaining after 50 years is approximately 0.606 or 60.6%.
After each half-life, the number of undecayed nuclei is halved. Starting with 600 nuclei, after one half-life, 300 would remain; after the second half-life, 150 would remain; and after the third half-life, 75 would remain. Thus, after three half-lives, 75 undecayed headsium nuclei would remain in the sample.
After 2 half-lives (two half-lives of tritium is 12.32 x 2 = 24.64 years), the initial 10g sample of tritium would have decayed by half to 5g.
The half-life of the radioisotope tritium (H-3) is about 12.32 years. This means that it takes approximately 12.32 years for half of a sample of tritium to decay into helium-3.
Nitrogen-16 has a half-life of about 7.13 seconds. After 36.0 seconds, there would be 3 half-lives. Therefore, 1/2 * 1/2 * 1/2 = 1/8 of the original sample remains unchanged.
1.5% remains after 43.2 seconds.
It tells what fraction of a radioactive sample remains after a certain length of time.
To determine the percentage of As-81 that remains undecayed after 43.2 seconds, you would need to know its half-life. As-81 has a half-life of approximately 46.2 seconds. Using the formula for radioactive decay, after one half-life (46.2 seconds), 50% would remain. Since 43.2 seconds is slightly less than one half-life, a little more than 50% of the sample remains undecayed, but the exact percentage requires calculations based on the exponential decay formula.
An eighth remains.
1/8 of the original amount remains.
It is 1/8 .
One eighth remains.
2
75
To calculate the fraction of tritium remaining after 50 years, you would use the formula: fraction remaining = e^(-kt), where k is the rate constant and t is the time. Plugging in the values, you would find that the fraction of tritium remaining after 50 years is approximately 0.606 or 60.6%.
After 2 half-lives (two half-lives of tritium is 12.32 x 2 = 24.64 years), the initial 10g sample of tritium would have decayed by half to 5g.
After three half-lives, only 1/8 (or 12.5%) of the original radioactive sample remains. This is because each half-life reduces the amount of radioactive material by half, so after three half-lives, you would have (1/2) * (1/2) * (1/2) = 1/8 of the original sample remaining.