Comment on Activity 6

You should have found that `k` is approximately `-0.30 text(.)` When we exponentiate the equation `log_(10)P=log_(10)P_0+kt` to the base `10 text(,)` we obtain `P=P_0 10^(kt) text(.)` Thus the fraction left after any year is approximately

`(P_0 10^(k(t+1)))/(P_0 10^(kt))=10^k~~10^(-0.30)~~0.50`

that is, approximately half the population is lost.