The equation for half-life is ...
AT = A0 2 (-T/H)
... where A0 is the starting activity, AT is the activity at some time T, and H is the half-life in units of T.
There are other versions, but they all work out the same way. Using this version, with 2 as the base instead of e, makes it easier to remember.
A half life of an element is the time it takes for exactly half of it's mass to be expelled through radiation. So, for instance, the half life of a uranium atom is the time it takes for it to emit a half of it's mass as radiation. Using the half life of an atom and a given percentage of decay, you could determine the time that has passed. Take atom X, with a half life of 100 days. 40% of it has decayed from it's original mass. If 50% decays over 100 days, 40% (4/5ths of 50) will decay over 80 days (4/5th of 100).
1) Find number of half-life(t1/2) and Total Time(TT)
-sometimes the total time or number of half life are not given.
2) divide (TT) over (t1/2) = half-life
AT = A0 2 (-T/H)
Where A0 is the starting activity, AT is the ending activity, T is the time, and H is the half-life in units of T.
6.5 half-lives.
91.16% of the daughter product has formed after 3.5 half lives.
A half-life is the time taken for the radioactivity of a material to fall to half its original value. A material can undergo infinite half-lives because each time it falls to half the next half-life falls to half of that half: No half-lives have elapsed when radioactivity is at the original amount; 1/1. 1 half-life is when radioactivity is at 1/2 2 half-lives is when radioactivity is at 1/4. 3 half-lives is when radioactivity is at 1/8. 4 half-lives is when radioactivity is at 1/16. And so on.
Isotopes have different half lives; the importance of this value depends on the specific application or problem.
1000 years
The half-life forms a type of clock used to calculate time passed.
1/8 = (1/2)3 which is in the form (1/2)n where n is the number of half lives undergone. Therefore the substance has passed three half lives
How the Other Half Lives was created in 1890.
How the Other Half Lives was created in 1890.
Not sure what you mean by "had-lives". After 3 half lives, approx 1/8 would remain.
To determine how many half-lives have passed, you would need to divide the total time passed by the half-life of the substance. The result would give you the number of half-lives that have occurred.
3 At the end of the first half life, there will theoretically be 50% remaining. 2 half lives: 25% 3 half lives:12.5 %
Jacob Riis' book, How the Other Half Lives
6.5 half-lives.
91.16% of the daughter product has formed after 3.5 half lives.
The answer depends on what characteristic of a half circle you want to calculate: its area or perimeter or something else.
The correct answer is: Half-lives are not affected by temperature.