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find the derivative of the function. g(t)=e (to the power of-3/t^2)
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\[e^{\frac{-3}{t^2}}\]?
is it -3e to the power of t^2?
since the derivative of \(e^x\) is \(e^x\) your job is only to find the derivative of \(-\frac{3}{t^2}\) and multiply it by \[e^{-\frac{3}{t^2}}\]
ok so i find what -3/t^2 is and then multiply it by e^x right?
no not by \(e^x\) but rather by \(e^{-\frac{3}{t^2}}\)
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don't change the input for the "outside" function, leave it alone
o okay so it would be this -3/t^2 =====-3(t^-2) and then i could use the power rule right?
yes
kkkkkkkkk! so i would get 0 times t^-2 +-2t (0) right?
i mean -2t times -3
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right?
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