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Find the exponential function that satisfies the conditions: initial population: 500, doubling every 4.62 days.
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let \[x=x(initial)* e ^{at}\] where x(initial)=500 to find a, \[1000=500*e ^{a*4.62}\] \[a={\ln (1000/500)}/4.62\] =\[0.15 day ^{-1}\] so the equation is \[x=x(initial)*e ^{.15t}\]
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