9- The unit tangent vector T(t) = (- sin ti + cos tj+3k) is given. Using definition of unit normal vector N = , calculate binormal vector B= T × N for the curve at t=n. |T'|

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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9 -
The unit tangent vector T(t) = (- sin ti + cos tj + 3k) is given. Using definition of unit normal vector
V10
N = T-, calculate binormal vector B = T × N for the curve at t = T.
209
b) O B = i +3+Ř)
|T'|
a) O B = (i +35)
c)○ B=뉴(3j + k)
V10
d) ○ B=늦(i +k)
V2
e) O B= (i + 3k)
Transcribed Image Text:9 - The unit tangent vector T(t) = (- sin ti + cos tj + 3k) is given. Using definition of unit normal vector V10 N = T-, calculate binormal vector B = T × N for the curve at t = T. 209 b) O B = i +3+Ř) |T'| a) O B = (i +35) c)○ B=뉴(3j + k) V10 d) ○ B=늦(i +k) V2 e) O B= (i + 3k)
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