Half-life


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Rogelio Bazan 1D
Posts: 64
Joined: Tue Nov 14, 2017 3:01 am

Half-life

Postby Rogelio Bazan 1D » Mon Mar 11, 2019 2:33 pm

As I am going through Kinetics in the textbook I am still having trouble understanding Half-life. If someone can help me clarify the concepts to Half-life and the equation(s) involved it would be of great help. Thank you.

aisteles1G
Posts: 117
Joined: Fri Sep 28, 2018 12:15 am

Re: Half-life

Postby aisteles1G » Mon Mar 11, 2019 2:55 pm

Half life is referring the time it takes for half of the current sample to die, so its not a set amount of substance that will die since 1/2 of 200 is different than 1/2 of 300 but the time for the half of the material to 'die' is the same regardless of the initial amount so t1/2 (half life) is a constant for a specific substance. Therefore we can use it to figure out the initial or final concentrations.
Use t1/2=Ln(2)/kr for zero order reactions so either find the half life or Kr, then you can plug the kr or t1/2, in for time, into the other equations to get [A], hope this helps!

MadelynNguyen1F
Posts: 59
Joined: Fri Apr 06, 2018 11:04 am

Re: Half-life

Postby MadelynNguyen1F » Mon Mar 11, 2019 2:57 pm

These are the equations I found for Half Lives:
For a zero order reaction A products , rate = k:
t½ = [Ao] / 2k
For a first order reaction A products , rate = k[A]:
t½ = 0.693 / k
For a second order reaction 2A products or A + B products (when [A] = [B]), rate = k[A]2:
t½ = 1 / k [Ao]

Rogelio Bazan 1D
Posts: 64
Joined: Tue Nov 14, 2017 3:01 am

Re: Half-life

Postby Rogelio Bazan 1D » Mon Mar 11, 2019 3:01 pm

Thank you so much, this is really helpful. So just to clarify, according to which order reaction we are dealing with we use the corresponding equation.
For example) zero order; rate = k: t½ = [Ao] / 2k, first order; rate = k[A]: t½ = 0.693 / k, second order; rate = k[A]2: t½ = 1 / k [Ao]

JT Wechsler 2B
Posts: 62
Joined: Fri Sep 28, 2018 12:16 am

Re: Half-life

Postby JT Wechsler 2B » Mon Mar 11, 2019 3:34 pm

The half life is the amount of time that it takes for half of a sample to die off. This can be taken with respect to radioactive isotopes or even (like in our case) the amount of time for a certain reactant to decrease by half.


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