MAT136H1 Lecture 7: MAT136- Lecture 7

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21 Jan 2019
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MAT136H1 Full Course Notes
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If f is a continuous function . on an interval and if a . is any number in that interval then. Iim: o the interval as follows is an anti derivative of f. F- hk proof : we want to show that. " i x ) = ffx ) . Ffxth ) - f ( x )=/ ! 6 min b- may b/c f is continuous. F" f x ) approach ffx ) when h . approaches. O using the integral , we found a way to compute an anti derivative fftldt us f! feldt f! fit ) dt a number feldt a function f: g . notice that grotto let grx) = sxofrtldt what is the behaviour of the function in me. 2 ? grx ) the function th ) b/w. Exel is ft ) so the area . under the graph is ft ). concave of glx ) is up if its.

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