Lake Kisssimmee, polluted by bacteria E. Coli, is treated with an antibacterial chemical. After t days, the number N of bacteria per millimeter of water is approximated by N(t)=2* (ln(t)/t^2+5 )for 3<=t<=10 a.) when (during this time interval 3<=t<=10) will the number of bacteria be minimal? b.) What is the minimum number of bacteria? c.) When (during this time interval 3<=t<=10) will the number of bacteria be maximal? d.) What is the maximum number of bacteria?
Lake Kisssimmee, polluted by bacteria E. Coli, is treated with an antibacterial chemical. After t days, the number N of bacteria per millimeter of water is approximated by N(t)=2* (ln(t)/t^2+5 )for 3<=t<=10 a.) when (during this time interval 3<=t<=10) will the number of bacteria be minimal? b.) What is the minimum number of bacteria? c.) When (during this time interval 3<=t<=10) will the number of bacteria be maximal? d.) What is the maximum number of bacteria?
Chapter6: Exponential And Logarithmic Functions
Section6.7: Exponential And Logarithmic Models
Problem 16TI: Recent data suggests that, as of 2013, the rate of growth predicted by Moore’s Law no longer holds....
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Lake Kisssimmee, polluted by bacteria E. Coli, is treated with an antibacterial chemical. After t days, the number N of bacteria per millimeter of water is approximated by N(t)=2* (ln(t)/t^2+5 )for 3<=t<=10
a.) when (during this time interval 3<=t<=10) will the number of bacteria be minimal?
b.) What is the minimum number of bacteria?
c.) When (during this time interval 3<=t<=10) will the number of bacteria be maximal?
d.) What is the maximum number of bacteria?
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