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Payt ( more ) calc I Some review about talks Calculus I of The - PowerPoint PPT Presentation

Payt ( more ) calc I Some review about talks Calculus I of The end - afbflxldx the problem ( - area area y=fCx ) # . figure of yellow Goal area : areas of how to compute Good know news : we ,


  1. Payt ( more ) calc I Some review

  2. about talks Calculus I of The end - afbflxldx the problem ( - area area y=fCx ) ¥¥¥÷÷÷÷÷÷÷÷÷÷ # . figure of yellow Goal area :

  3. areas of how to compute Good know news : we , triangles , trapezoids , circle , reduyles hard , other all almost are areas Bad : news " rectangular " graphs of function and an most , ⇐ ' " ¥±¥"÷÷ : :÷÷÷÷ " circular " or : " basic " geometry

  4. pretty easily Resolution approximate areas : we can a- step Anakin " " with Indian the actual Substitute enteral lab ] ① divide sub intervals into n - b : .in#i :* X of width DX - ffxj ) - it on ::x÷ :÷÷÷÷÷:÷÷÷÷ link i . a

  5. width height I ? fab Hxldx - m n Idea : flxit ) DX - area of rectangle ✓ actual a ith sobmtonal area over them new add up intuition & very computable news : has good geometric Good n' I . Ee labflxldx ' flxi ) DX Belter news : = ,

  6. n' Ia 7 flxi ) Dx really ' really Bad is news : really really really really really really really really ( generally compute speaking ) to hard impossible ) ( In but , often compute another there's area way to Salvati of Riemann without limits sums

  7. Theorem of , part II ) Calculus ( Fundamental them [ a , b ) continuous flx ) an Suppose is Hx ) on la , b ) ant durative for f- ( x ) is and an land ) . Then - Hx ) for all HIFK ) ) in ( ie , x - { flxldx = f- ( b ) Fla ) - . anti dunlins can find news : if , you Good can you areas . compile

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