a culture started with 6000 bacteria. after 6hrs, it grew to 7200 bacteria. predict how many bacteria will present in 17 hrs. does anybody know the answer its my last question.. /:
It grew 1200 bacteria in 6 hours. This means 200 an hour.
thats the answer
No, calculate it for 17 hours and add the 6000 from the beginning.
No, the answer is\[7200 + 200\cdot17\]
10600 is the answer?0:
Actually, I think it's already 6 hours in. so you just add 12 hours? I find this question could have been better explained to avoid any errors.
AHhhh never mind youère right.
@ParthKohli , no it isn't.
17 hours from there, sorry.
Right, that could be a case as well.\[6000 + 200\cdot 17\]
But it says will present in 17 hours.
wait.... dang so confusing.
yepp,
The answer is one of the following:\[1) \quad 6000 + 200\cdot 17\]\[2) \quad 7200 + 200\cdot 17\]
\[B(t)=B_02^{t/{T}}\]
I'd write both honestly. On a test there would never be such a question anyways.
so much fail.
@dom_14 u have options/choices ?
no its just type in the answer , and if i get it wrong then i fail.
Wow...
@UnkleRhaukus i think its simple math question with linear growth rate. so in 17 hours it will be 6000+200*17 =9400
Most likely.
\[B(t)=B_02^{t/{T}}\] \[7200=6000\cdot2^{6/{T}}\] \[\frac{7200}{6000}=2^{6/T}\] \[\log_2\left(\frac{7200}{6000}\right)=6/T\] \[T=\frac{6}{\log_2\left(\frac{7200}{6000}\right)}\]
Bactria grow exponentially
find T the doubling time , then substitute into the first equation
does it make sense @dom_14 ?
thanks guys.
@dom_14 did you pass? don't leave us hanging in suspense...
no i needed 8 to pass and i only got 7 right.. darn.
It was pretty hard.
I want to do that test :/
yeah, it is. like im so tired of taking it and no you dnt, it switches up questions.
What's it called?
you'll have to update your FB status I guess :(
plato.
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