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(6.) Let r(t)=(t, sin(t), e). (a. Compute the unit tangent vector T(0). F = <1, coit?, ets دا را داد (o) 15(0)) = √3 FL) = √1/31 〒10信> (b. k(0) = Compute the curvature at the point on the curve corresponding to t=0 using |r' (0) x r" (0)| |r'(0)|3 = <0,-s=(+), et > F" (0) = 20, 0, 1> 'xx" (0) = = < 1, -1, 0> K(0) = तर Tr'xr" (√3)³ 3√3 =

(6.) Let r(t)=(t, sin(t), e). (a. Compute the unit tangent vector T(0). F = <1, coit?, ets دا را داد (o) 15(0)) = √3 FL) = √1/31 〒10信> (b. k(0) = Compute the curvature at the point on the curve corresponding to t=0 using |r' (0) x r" (0)| |r'(0)|3 = <0,-s=(+), et > F" (0) = 20, 0, 1> 'xx" (0) = = < 1, -1, 0> K(0) = तर Tr'xr" (√3)³ 3√3 =

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Please review and solve problem 6 part 'a' and 'b' and explain how the answer was found. Problem will be attached to this request.

(6.) Let r(t)=(t, sin(t), e). (a. Compute the unit tangent vector T(0). F = <1, coit?, ets دا را داد (o) 15(0)) = √3 FL) = √1/31 〒10信> (b. k(0) = Compute the curvature at the point on the curve corresponding to t=0 using |r' (0) x r" (0)| |r'(0)|3 = <0,-s=(+), et > F" (0) = 20, 0, 1> 'xx" (0) = = < 1, -1, 0> K(0) = तर Tr'xr" (√3)³ 3√3 =
Transcribed Image Text:(6.) Let r(t)=(t, sin(t), e). (a. Compute the unit tangent vector T(0). F = <1, coit?, ets دا را داد (o) 15(0)) = √3 FL) = √1/31 〒10信> (b. k(0) = Compute the curvature at the point on the curve corresponding to t=0 using |r' (0) x r" (0)| |r'(0)|3 = <0,-s=(+), et > F" (0) = 20, 0, 1> 'xx" (0) = = < 1, -1, 0> K(0) = तर Tr'xr" (√3)³ 3√3 =
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