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Consider the curve C shown in the accompanying figure, which is the intersection between the surfaces S1 and S2, with S1 : (r – a)? + (y – a)? = a² y S2 : y+ z = 2a. a > 0. (2 – a)² + (y – a)² = a² y + z = 2a |

Consider the curve C shown in the accompanying figure, which is the intersection between the surfaces S1 and S2, with S1 : (r – a)? + (y – a)? = a² y S2 : y+ z = 2a. a > 0. (2 – a)² + (y – a)² = a² y + z = 2a |

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section: Chapter Questions
Problem 18T
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Answer the question shown in the images 

A) F(0) = (a – a cos(8))î + (a – a sin(8))î+ (a – a sin(8))k, para 0<0<7/2 B) F(0) = (a + a cos(8))î + (a + a sin(0))ĵ+(a – a sin(8))k, para 0<0<a/2 C) F(0) = (a +a cos(4))î + (a + a sin(@))ĵ+ (a – a sin(0))k, para 0<0<2m D) F(0) = (a + a cos(0))î + (a + a sin(0))ĵ+ (a + a sin(8))k, para 0<o < 2m
Transcribed Image Text:A) F(0) = (a – a cos(8))î + (a – a sin(8))î+ (a – a sin(8))k, para 0<0<7/2 B) F(0) = (a + a cos(8))î + (a + a sin(0))ĵ+(a – a sin(8))k, para 0<0<a/2 C) F(0) = (a +a cos(4))î + (a + a sin(@))ĵ+ (a – a sin(0))k, para 0<0<2m D) F(0) = (a + a cos(0))î + (a + a sin(0))ĵ+ (a + a sin(8))k, para 0<o < 2m
Consider the curve C shown in the accompanying figure, which is the intersection between the surfaces S1 and S2, with S1 : (x – a)? + (y – a)² = a² y S2 : y + z = 2a. a > 0. (2 – a)² + (y – a)² = a² y + z = 2a | A parameterization of the curve C is:
Transcribed Image Text:Consider the curve C shown in the accompanying figure, which is the intersection between the surfaces S1 and S2, with S1 : (x – a)? + (y – a)² = a² y S2 : y + z = 2a. a > 0. (2 – a)² + (y – a)² = a² y + z = 2a | A parameterization of the curve C is:
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