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The number of a certain species of fish is modeled by the function: n(t) = 12e^{0.012t} , where t is measured in years and n(t) is measured in millions. c) After how many years will the number of fish reach 30 million? This is the answer I got, but for some reason, it doesn't really make sense to me: SOLN: To find when the fish pop'n will reach 30mil., sub in '30' for n(t) and solve for 't'. 30 = 12*e^{0.012t} 30/12 = e^{0.012t} 5/2 = e^{0.012t} Take the ln of both sides ln(5/2) = ln(e^{0.012t}) ln(5/2) = 0.012t ln(5/2) / 0.012 = t 76/35 = t Therefore, after about 76.4 years, the...
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.. the fish population will reach 30 million. Is this correct?
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