Solution.
t(1/2)=ln(2)kt(1/2) = \frac{ln(2)}{k}t(1/2)=kln(2)
k=1.21×10−4 years−1k = 1.21 \times 10^{-4} \ years^{-1}k=1.21×10−4 years−1
k×t=ln(10025)k \times t = ln(\frac{100}{25})k×t=ln(25100)
t = 11457 years
Answer:
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