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Finding when the function concaves upwards?
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I keep getting it wrong lol
Set your second derivative equal to 0 and solve for x.
e^(-3t) is always going to be positive for any value of t so focus on the (2t-3) portion
Then you need to test points to the left and right of your zeroes.
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positive when t>=2
let g(t) be the second derivative function g(t) = e^(-3t)*(2t-3) you want to solve for t when g(t) > 0
g(t) > 0 e^(-3t)*(2t-3) > 0 2t - 3 > 0 I'm sure you see what to do next?
3/2
or 1.5, yes
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t>3/2
:)
keep in mind that you will not be using a square bracket because you don't want to include t = 3/2 = 1.5
oh yeah, that makes the whole thing zero
correct which may mean it's at an inflection point
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thanks :)
no problem
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