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If a bacteria population starts with 80 bacteria and doubles every three hours, then the number of bacteria after t hours is n = f(t) = 80⋅2 t/3 (a) Find the inverse of this function. f−1(n) = Explain its meaning. This function tells us how long it will take to obtain n bacteria (given the number t). This function tells us how long it will take to obtain n bacteria (given the number n). (b) When will the population reach 70, 000? (Round your answer to one decimal place.) hr

If a bacteria population starts with 80 bacteria and doubles every three hours, then the number of bacteria after t hours is n = f(t) = 80⋅2 t/3 (a) Find the inverse of this function. f−1(n) = Explain its meaning. This function tells us how long it will take to obtain n bacteria (given the number t). This function tells us how long it will take to obtain n bacteria (given the number n). (b) When will the population reach 70, 000? (Round your answer to one decimal place.) hr

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If a bacteria population starts with 80 bacteria and doubles every three hours, then the number of bacteria after t hours is n = f ( t ) = 80 ⋅ 2 t / 3 (a) Find the inverse of this function.
f − 1 ( n ) =
◻ Explain its meaning. This function tells us how long it will take to obtain n bacteria (given the number t ). This function tells us how long it will take to obtain n bacteria (given the number n ). (b) When will the population reach 70,000 ? (Round your answer to one decimal place.) ◻ hr

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