Question
  1. Integrals are often introduced in Calculus 1 as an “area under the curve” problem.  But does the area under the curve make sense for the integral of a vector function?  Discuss what integration might mean in the context of a vector function, f:1R where I is an interval.  Give specific examples of problems that illustrate your points.
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exanple Integrafion 아 a wetor tunction q ambiguous tem mea min tEntergrahion i.) 1ntegration f veetor funetion with Tes pict

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