A population of insects increases at a rate of 210+8t+.6t^2 insects per day. Find the insect population after 4 days, assuming that there are 70 insects at t=0.
\[\frac{dP}{dt} = 210+8t+0.6t^{2}\] integrate and add initial value \[P(t) = 70+210t+4t^{2}+0.2t^{3}\] plug in t=4
@dumbcow Thats what I though I had been doing and it says incorrect! I tried rounding and its still incorrect. Any idea why?
no cant think of anything at the moment so you tried 986 or 987
What answer did you try before by chance?
986.8, 986, 987 and they all come up incorrect! I thought I was just making simple mistakes but now I'm not sure @dumbcow @Psymon
Maybe it's cranky and wants a fraction instead of a decimal? I wouldn't think you did anything wrong. If not that, then maybe you don't even bother to integrate and just plug in t = 4 and add 70 at the end. Seems silly, but when you try and answer that all 3 of us think is correct and it's wrong, then my as well throw stuff out there o.o
I don't think thats it I actually even typed the entire equation with t plugged in and it was still incorrect. I also tried your second idea and it didn't work! Thank you both so much, I'm not sure what else it could be
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