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d/dt(v(t)=\sqrt{32t ^{2}}
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are you looking for the anti derivative?
power rule of derivative
are you trying to differentiate \[\sqrt{32t^2}\] or are you trying to find the function whose derivative is \[\sqrt{32t^2}\]?
finding the function
in other words \[\int\sqrt{32t^2}dt\]
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\[\sqrt{32}=4\sqrt{2}\] so this is \[4\sqrt{2}\int\sqrt{t^2}dt\]
or even \[4\sqrt{2}\int |t|dt\]
do you know how to solve it?
so if t > 0 you get \[2\sqrt{2}t^2\]
and if t < 0 you get \[-2\sqrt{2}t^2\]
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you can write this in one line if you put \[2\sqrt{2}t \sqrt{t^2}\]
is that the power rule ?
THANK YOU SO MUCH
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