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A Bacteria has a doubling period of 8 days. If there are 2250 bacteria present now, how many will there be in 33 days? find the...Asked by Bobbie
A Bacteria has a doubling period of 8 days. If there are 2250 bacteria present now, how many will there be in 33 days?
find the growth rate (Round this to 4 decimal places).
Growth Rate___________.
There will be _________ Bacteria.
I came up with:.0668 for the growth rate (I also put in 8.6643%)
and 72000 for the bacteria.
none of them are correct.
find the growth rate (Round this to 4 decimal places).
Growth Rate___________.
There will be _________ Bacteria.
I came up with:.0668 for the growth rate (I also put in 8.6643%)
and 72000 for the bacteria.
none of them are correct.
Answers
Answered by
Steve
Since it grows by a factor of 2 every 8 days, the population is
2250 * 2^(t/8)
In 33 days there will be 39258
The growth factor for each day is 2^(1/8) = 1.0905, for a 9.05% per day growth rate
2250 * 2^(t/8)
In 33 days there will be 39258
The growth factor for each day is 2^(1/8) = 1.0905, for a 9.05% per day growth rate
Answered by
Bobbie
OK .. thanks .. the 39258 is correct. but the 1.0905 is showing as incorrect.
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