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* r(t) = (-5t + 3,3 sin(4t), 3 cos(4t)) 9. a. Compute T, N, B and K for t = 5π/12 → The torsion of a space curve at a point is defined as b. Compute the torsion of r (r'xr').r"" ||r'x r'||² T ==

* r(t) = (-5t + 3,3 sin(4t), 3 cos(4t)) 9. a. Compute T, N, B and K for t = 5π/12 → The torsion of a space curve at a point is defined as b. Compute the torsion of r (r'xr').r"" ||r'x r'||² T ==

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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For 9 solve for a and b
e. Tangential acceleration component at *r(t) = (-5t + 3,3 sin(4t), 3 cos(4t)) 9. a. Compute T, N, B and K for t = 5π/12 f. Normal acceleration → The torsion of a space curve at a point is defined as T = b. Compute the torsion of r (r'xr").r"" ||r'xr"||2
Transcribed Image Text:e. Tangential acceleration component at *r(t) = (-5t + 3,3 sin(4t), 3 cos(4t)) 9. a. Compute T, N, B and K for t = 5π/12 f. Normal acceleration → The torsion of a space curve at a point is defined as T = b. Compute the torsion of r (r'xr").r"" ||r'xr"||2
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