Compute the unit binormal vector and torsion of the curve. r(t) = (10t, 3 cost, 3 sin t) (3, 10 sint, - 10 cos t) V109 10 O A. B(t) = T= 109 (0, 10 cos t, - 10 sin t) 1 О В. В()— V109 109 (0, - 10 cost, - 10 sin t) V109 10 OC. B(t) = 109 (3, - 10 sin t, 10 cos t) 10 O D. B(t) = 109 109

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Compute the unit binormal vector and torsion of the curve.
r(t) = (10t, 3 cost, 3 sin t)
(3, 10 sin t, - 10 cos t)
V109
10
O A. B(t) =
109
(0, 10 cost, - 10 sin t)
V109
1
O B. B(t) =
109
(0, - 10 cos t, - 10 sin t)
10
OC. B(t) =
V109
109
(3, - 10 sin t, 10 cos t)
V109
10
O D. B(t) =
109
Transcribed Image Text:Compute the unit binormal vector and torsion of the curve. r(t) = (10t, 3 cost, 3 sin t) (3, 10 sin t, - 10 cos t) V109 10 O A. B(t) = 109 (0, 10 cost, - 10 sin t) V109 1 O B. B(t) = 109 (0, - 10 cos t, - 10 sin t) 10 OC. B(t) = V109 109 (3, - 10 sin t, 10 cos t) V109 10 O D. B(t) = 109
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