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Unformatted text preview: of a VectorValued Function Theorem 12.1 Differentiation of VectorValued Functions Theorem 12.2 Properties of the Derivative Definition of Integration of VectorValued Functions Smooth Functions • A vector valued function, r , is smooth on an open interval I if the derivatives of the components are continuous on I and r’ 0 for any value of t in the interval I. #30 Find the open interval(s) on which the curve is smooth. ≠ ( 29 ( 29 j i r θ cos 1 sin ) (+ + =...
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 Fall '12
 PamelaSatterfield
 Derivative, Vectorvalued function

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