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Posted by **Manu** on Saturday, January 26, 2013 at 6:29pm.

- Science - Radiation -
**Devron**, Saturday, January 26, 2013 at 6:46pm(12500)*1/2^n=500

solve for n

n=ln(12500)/ln(500)

n* the number of days (8) =should give you the time it takes to before the site can be used again.

- Science - Radiation -
**Manu**, Saturday, January 26, 2013 at 6:51pmThank you for your answer. Why is it 500? Sorry I am just trying to understand

- Science - Radiation -
**Devron**, Saturday, January 26, 2013 at 6:55pmOpps, should say

n=ln([12500/500)]/ln(2)

n* the number of days (8) =should give you the time it takes to before the site can be used again.

- Science - Radiation -
**Devron**, Saturday, January 26, 2013 at 6:56pmAnd you are right it should say 50 not 500.

Typos

- Science - Radiation -
**Manu**, Saturday, January 26, 2013 at 7:00pmThank you for your answer. Why is it 500? Sorry I am just trying to understand

- Science - Radiation -
**Devron**, Saturday, January 26, 2013 at 7:02pmSo, about 63.7 days or 64 days.

- Science - Radiation -
**Manu**, Saturday, January 26, 2013 at 7:06pmThanks Devron

- Science - Radiation -
**Devron**, Saturday, January 26, 2013 at 7:13pmIt's not 500, you are correct it is 50. I made a typo when I plugged in the numbers. I started to show you how to rearrange the equation, and decided not to halfway through it. I didn't catch it until you mentioned it, so replace 500 with 50 and ignore the final rearrangement for my initial post and look at my second post. Just replace 500 with 50 and multiply your anser for n, which should be about 8, and multiply it by 8, the number of days for 1/2 of the sample to decay. The final rearrangement to give you n is in my second post, just replace 500 with 50, since you want to know the number of half-lives to get to 50. That is why the initial equation is set up as (1/2^n)*12500=50. Like I said, its a typo.

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