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Y= integral of 1/t of dt where x>o from 1 to x
you mean: \[\frac{d}{dx}\left[ \int\limits \frac{dt}{t}\right]\]
sry, forgot integration limits: \[\frac{d}{dx}\left[\int\limits_0^x\frac{dt}{t}\right]\]
this?
if that's it, then dy/dx=1/t, by mane theorem of calculus
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No, I mean dy/dx of y= (integral) (upper limit is 1, lower limit is x) then the equation of (1/t) with respect to t Sorry I can't do an integral sign from where I'm typing this
And oh
\[\int\limits_x^1=-\int\limits_1^x\] so answer is -1/t
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