Consider the helix r(t) = (cos(-2t), sin(-2t), -4t). Compute, at t = 7: A. The unit tangent vector T = (-sqrt(3)/(2sqrt(5) -1/(2sqrt(5)) B. The unit normal vector N = ( C. The unit binormal vector B = ( D. The curvature = 1 1 3 -2/sqrt(5) 0

Calculus: Early Transcendentals
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Author:James Stewart
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Chapter1: Functions And Models
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he answers above is NOT-correct.
Consider the helix r(t) = (cos(-2t), sin(-2t), -4t). Compute, at t = =픔 :
A. The unit tangent vector T = (-sqrt(3)/(2sqrt(5)
B. The unit normal vector N = (
C. The unit binormal vector B=(
D. The curvature =
U
-1/(2sqrt(5))
-2/sqrt(5)
0
Transcribed Image Text:he answers above is NOT-correct. Consider the helix r(t) = (cos(-2t), sin(-2t), -4t). Compute, at t = =픔 : A. The unit tangent vector T = (-sqrt(3)/(2sqrt(5) B. The unit normal vector N = ( C. The unit binormal vector B=( D. The curvature = U -1/(2sqrt(5)) -2/sqrt(5) 0
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