The general formula is
t=t1/2ln(NtN0)−ln2t=\frac{t_{1/2}ln(\frac{N_t}{N_0})}{-ln2}t=−ln2t1/2ln(N0Nt) , where NtN_tNt is the amount of the substance at given time, N0N_0N0 is the initial amount, ttt is the time and t1/2t_{1/2}t1/2 is the half life.
Therefore,
t=8.040days×ln1100−0.693=53.4dayst=\frac{8.040days\times{ln\frac{1}{100}} }{-0.693}=53.4dayst=−0.6938.040days×ln1001=53.4days
Answer: 53.4 days
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