Explanation For funding the tangent vector we have to use the partial derivatives and normal is the vector product of two tangent vectors Given: Surface is bounded by the following equations. G ( u , v ) = ( u + a v , b u + v , 2 u − c ) ; 3 x − 4 y + z = 5 Calculation: Since the given parameterization is of given plane so parametric coordinate must satisfied the equation of plane. G ( u , v ) = ( u + a v , b u + v , 2 u − c ) 3 x − 4 y + z = 5 3 ( u + a v ) − 4 ( b u + v ) + ( 2 u − c ) = 5 ( 3 − 4 b + 2 ) u + ( 3 a − 4 ) v − c = 5 − c = 5 ; 5 − 4 b = 0 ; 3 a − 4 = 0 a = 4 3 , b = 5 4 , c = − 5 ...

4th Edition

ISBN: 9781319323394

Author: Rogawski

Publisher: MAC HIGHER

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Chapter 17, Problem 42CRE

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To calculate: The $a, b, c$ and tangent vectors and normal vector at given point as well as normal vector at same point.

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Chapter 17, Problem 41CRE

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Chapter 17 Solutions

CALCULUS W/SAPLING ACCESS >IC<

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The a , b , c and tangent vectors and normal vector at given point as well as normal vector at same point.

Solution Summary: The author explains how to calculate the a, b, and c tangent vectors and normal vector at given point.

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To calculate: The $a, b, c$ and tangent vectors and normal vector at given point as well as normal vector at same point.

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Chapter 17 Solutions

The a , b , c and tangent vectors and normal vector at given point as well as normal vector at same point.

Solution Summary: The author explains how to calculate the a, b, and c tangent vectors and normal vector at given point.

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To calculate: The a,b,c and tangent vectors and normal vector at given point as well as normal vector at same point.

Want to see the full answer?

Chapter 17 Solutions

To calculate: The $a, b, c$ and tangent vectors and normal vector at given point as well as normal vector at same point.