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If the populATION of bacteria doubles every 30 minutes, how long would it take for the population to triple? (question from logarithms homework)
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x=0,y=1;x=30,y=2,so \[y=(\sqrt[30]{2})^x\] when y=3,solve for x:\[3=(\sqrt[30]{2})^x\] \[x=\log_{\sqrt[30]{2}}3 \]
ok or try \[3=2^{\frac{t}{30}}\] solve for t
\[x=30*\log_{2} 3\]
solve via \[\ln(3)=\frac{t}{30}\ln(2)\] \[\frac{t}{30}=\frac{\ln(3)}{\ln(2)}\] \[t=30\frac{\ln(3)}{\ln(2)}\]
same answer as jwt but this one you can find the number on a calculator.
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i get 47.55 rounded so between day 47 and 48
between 47and48 minutes
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