Consider the helix r(t) = (cos(1t), sin(1t), 4t). Compute, at = 7:

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.4: Plane Curves And Parametric Equations
Problem 33E
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Consider the helix
r(t) = (cos(1t), sin(1t), 4t). Compute, at t =
A. The unit tangent vector T = (-1/(2sqrt1
sqrt3/(2sq 4/sqrt17 )
B. The unit normal vector N = (-sqrt3/(2s
-1/(2sqrt1 0
)
C. The unit binormal vector B = (2/17
2sqrt3/17 1/17
)
D. The curvature K =
ala
Transcribed Image Text:Consider the helix r(t) = (cos(1t), sin(1t), 4t). Compute, at t = A. The unit tangent vector T = (-1/(2sqrt1 sqrt3/(2sq 4/sqrt17 ) B. The unit normal vector N = (-sqrt3/(2s -1/(2sqrt1 0 ) C. The unit binormal vector B = (2/17 2sqrt3/17 1/17 ) D. The curvature K = ala
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