非常感谢朋友们 बहुत बहुत धन्यवाद दोस्तों SOLVE STEP BY STEP Let the curve parameterized with respect to the arc length given by: 4 F(s) === cos(s) i + [1 − sin (s)]) - cos(s) k -Find the torsion and the moving Frenet-Serret trihedron at each point of the curve. -Prove that this curve is a circle and find the coordinates of its center.

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 31E
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非常感谢朋友们
बहुत बहुत धन्यवाद दोस्तों
SOLVE STEP BY STEP
Let the curve parameterized with respect to the arc length given by:
4
F(s) === cos(s) i + [1 − sin (s)]) - cos(s) k
-Find the torsion and the moving Frenet-Serret trihedron at each point of the curve.
-Prove that this curve is a circle and find the coordinates of its center.
Transcribed Image Text:非常感谢朋友们 बहुत बहुत धन्यवाद दोस्तों SOLVE STEP BY STEP Let the curve parameterized with respect to the arc length given by: 4 F(s) === cos(s) i + [1 − sin (s)]) - cos(s) k -Find the torsion and the moving Frenet-Serret trihedron at each point of the curve. -Prove that this curve is a circle and find the coordinates of its center.
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