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Areas by Integration - RIT

Areas by Integration - RIT

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y arctanx, 4 S y and. S Since it is much easier to integrate x tany than y arctanx, we will rewrite the given function in terms of y , and integrate using the horizontal elements and the for mula: ³ d c A g y dy to find the area. The function implies x tany. So g tany. The lower boundary c= 0 is easily obtained fr om the graph or by solving ...

  Area, Integration, Areas by integration

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