What is the half life of -0.02m?
idk
psam24 Don't you have a similar question posted on this site?
yea is that wrong?
No - I just figured it is easier to work in one place.
For example in the other question you state the time is in days but nothing is stated here.
When you say half-life is -.02m does that mean after one day, .02 of the sample has decayed?
yes
other instructions were more descriptive
See attached graphic: (I'm not exactly sure if I understand the problem correctly, but here's my explanation). Based on the data that after 1 day, .02 of the original sample has decayed, then we can say original amount is 100, present amount = 98 and time is one day. half-life = (time)*log(2)/log(orig amt / present amt) half-life = 1 day * 0.3010299957 / log (100/98) half-life = 1 day * 0.3010299957 / log (100/98) half-life = 1 day * 0.3010299957 / log (1.0204081633) half-life = 0.3010299957 / 0.0087739243 half-life = 34.31 days (Base 10 logs were used)
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