The questions are multiple-choice, all of them with a set of possible answers, which are true or false. Question 9. A circular helix in ryz-space has the following parametric equations, where 0 ER.r(0)y(0)z(0)4 cos 04 sin 0%3D%3D30Let L(0) be the arclength of the helix from the point P(@) = (r(0), y(0), z(0)) to the point P(0) = (4,0,0), and letD(0) be the distance between P(8) and the origin (0,0,0). Let L(0) = 10. Which statements do hold?a) 0 = 4b) 0 = 2c) To calculate the value of D for a given 0, r(0) and y(6) have to be evaluated explicitely.d) D(0) = v52

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Description: The questions are multiple-choice, all of them with a set of possible answers, which are true or false. Question 9. A circular helix in ryz-space has the following parametric equations, where 0 ER.r(0)y(0)z(0)4 cos 04 sin 0%3D%3D30Let L(0) be the arc

The given parametric curve is: xθ=4 cos θyθ=4 sin θz(θ)=3θ Let rθ be the given curve. rθ=4 cos θ, 4…

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Question 9. A circular helix in ryz-space has the following parametric equations, where 0 ER. r(0) = y(0) = 30 4 cos 0 4 sin 0 2(0) = Let L(0) be the arclength of the helix from the point P(@) = (r(0), y(0), z(0)) to the point P(0) = (4,0,0), and let D(0) be the distance between P(0) and the origin (0,0,0). Let L(0) = 10. Which statements do hold? a) 0 = 4 %3D b) 0 = 2 c) To calculate the value of D for a given 0, r(0) and y(@) have to be evaluated explicitely. d) D(0) = V52

Question 9. A circular helix in ryz-space has the following parametric equations, where 0 ER. r(0) = y(0) = 30 4 cos 0 4 sin 0 2(0) = Let L(0) be the arclength of the helix from the point P(@) = (r(0), y(0), z(0)) to the point P(0) = (4,0,0), and let D(0) be the distance between P(0) and the origin (0,0,0). Let L(0) = 10. Which statements do hold? a) 0 = 4 %3D b) 0 = 2 c) To calculate the value of D for a given 0, r(0) and y(@) have to be evaluated explicitely. d) D(0) = V52

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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