Question

Thorium isotope,Th232, the half-life is 22.3 minutes,it's atomic mass is 232.04 g/gmol. Avagrado's number is 6.022E23...

Thorium isotope,Th232, the half-life is 22.3 minutes,it's atomic mass is 232.04 g/gmol. Avagrado's number is 6.022E23 atoms/gmol. For 1 gram

1. Calculate the mean life-time in minutes.

2. For 1 gram sample,calculate the activity of the sample in Ci.

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
The isotope 79Au198 (atomic mass 197.968 u) of gold, which has a half-life of 2.69 days,...
The isotope 79Au198 (atomic mass 197.968 u) of gold, which has a half-life of 2.69 days, is used in cancer therapy. What mass (in grams) of this isotope is required to produce an activity of 393 Ci?
An isotope of gallium, 67Ga, has an atomic number of 31 and a half-life of 78...
An isotope of gallium, 67Ga, has an atomic number of 31 and a half-life of 78 hours. Consider a small mass of 3.4 grams for 67Ga which is initially pure. 1. Initially, what is the decay rate of the gallium? Ro = 2. What is the half-life of the gallium after 24 hours? T1/21 = 3. Initially, what is the initial decay constant of the Ga atoms after 24 hours? 4. λ1 = What is the decay rate of the...
The radioactive isotope thorium 234 has a half-life of approximately 578 hours. If a sample has...
The radioactive isotope thorium 234 has a half-life of approximately 578 hours. If a sample has an initial mass of 64 mg, a function that models the mass in mg after t hours is a(t) =   The initial mass will decay to 12 mg after ______ hours Radioactive decay equation: a(t) = a0⋅2 ^ (−t / h) a0 = starting amount a(t) = amount after t hours h = half life in hours
35. Strotium−90, a radioactive isotope, is a major product of an atomic bomb explosion. It has...
35. Strotium−90, a radioactive isotope, is a major product of an atomic bomb explosion. It has a half-life of 28.1 yr. (a) Calculate the first-order rate constant for the nuclear decay. (b) Calculate the fraction of 90Sr that remains after 10 half-lives. (c) Calculate the number of years required for 92.3 percent of 90Sr to disappear. (a) yr−1 (b) × 10 (c) × 10 yr The activity of a radioactive sample is the number nuclear disintegrations per second, which is...
The iodine isotope 131 53 I (half-life = 8 days, atomic mass = 131 u) is...
The iodine isotope 131 53 I (half-life = 8 days, atomic mass = 131 u) is used in hospitals for diagnosis of thyroid function. (1 u = 1.66 x 10-27 kg). If 682 μg (1 μg = 10-6 g) are ingested by a patient, determine the activity (a) Immediately (b) One hour later, when the thyroid is being tested (c) Six months later (assume the iodine is still in the patient’s body)
The half-life of 222Rn is 3.82 days. (a) Convert the half-life to seconds. s (b) Calculate...
The half-life of 222Rn is 3.82 days. (a) Convert the half-life to seconds. s (b) Calculate the decay constant for this isotope. s?1 (c) Convert 0.650 ?Ci to the SI unit the becquerel. Bq (d) Find the number of 222Rn nuclei necessary to produce a sample with an activity of 0.650 ?Ci. 222Rn nuclei (e) Suppose the activity of a certain 222Rn sample is 6.20 mCi at a given time. Find the number of half-lives the sample goes through in...
One isotope of holmium, 162Ho, has a half-life of 22 minutes. The half-life of a second...
One isotope of holmium, 162Ho, has a half-life of 22 minutes. The half-life of a second isotope, 164Ho, is 37 minutes. Starting with a sample containing equal amounts, find the ratio of the amounts of 162Ho to 164Ho after one hour.
The radioactive isotope 234Pa has a half-life of 6.70 h. A sample containing this isotope has...
The radioactive isotope 234Pa has a half-life of 6.70 h. A sample containing this isotope has an initial activity (t = 0) of 35.0µCi. Calculate the number of nuclei that decay in the time interval between t1 = 7.0 h and t2 = 14.0 h. ___________ Nuclei
The radioactive isotope Gold-198 has a half-life of 64.80 hrs. A sample containing this isotope has...
The radioactive isotope Gold-198 has a half-life of 64.80 hrs. A sample containing this isotope has an initial activity of 40.0 μCi. Calculate the number of nuclei that will decay in the time interval from 10 hrs to 12 hrs.[10 marks]
The radioactive isotope (82 Sr) has a half-life of 25.4 days. A sample containing this isotope...
The radioactive isotope (82 Sr) has a half-life of 25.4 days. A sample containing this isotope has an initial activity at (t = 0) of 4.5 x 10^8 Bq. Calculate the number of nuclei that will decay in the time interval between t1 = 34.0 hours and t2 = 50.0 hours.
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT