Question 2 1 pts Suppose that r(s) is an arclength parametrized curve such that k(s) = √1+ s² and t(s) = sin(k(s)). Then sin(2L), where L is the length of the vector d²N/ds² at s = = 1, is -0.8282 -0.8873 -0.1614 O 0.1064 -0.3614 0.2852 0.8938 O 0.7476 Question 2 1 pts Suppose that r(s) is an arclength parametrized curve such that k(s) = √1+ s² and t(s) = sin(k(s)). Then sin(2L), where L is the length of the vector d²N/ds² at s = = 1, is -0.8282 -0.8873 -0.1614 O 0.1064 -0.3614 0.2852 0.8938 O 0.7476
Question 2 1 pts Suppose that r(s) is an arclength parametrized curve such that k(s) = √1+ s² and t(s) = sin(k(s)). Then sin(2L), where L is the length of the vector d²N/ds² at s = = 1, is -0.8282 -0.8873 -0.1614 O 0.1064 -0.3614 0.2852 0.8938 O 0.7476 Question 2 1 pts Suppose that r(s) is an arclength parametrized curve such that k(s) = √1+ s² and t(s) = sin(k(s)). Then sin(2L), where L is the length of the vector d²N/ds² at s = = 1, is -0.8282 -0.8873 -0.1614 O 0.1064 -0.3614 0.2852 0.8938 O 0.7476
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 34E
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