F(t) = < cos(t), sin(t), t > %3D a. elliptical helix |F(t) = < 3 cos(t), 6 sin(t), t² > b. conical helix %3D ]F(t) = < t cos(t), t sin(t), t > c. line d. circular helix ]F(t) = < 2+ 3t, t, 5 – 3t > e. circle ]F(t) = < 3 sin(t), 6, 3 cos(t) > %3D
F(t) = < cos(t), sin(t), t > %3D a. elliptical helix |F(t) = < 3 cos(t), 6 sin(t), t² > b. conical helix %3D ]F(t) = < t cos(t), t sin(t), t > c. line d. circular helix ]F(t) = < 2+ 3t, t, 5 – 3t > e. circle ]F(t) = < 3 sin(t), 6, 3 cos(t) > %3D
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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![Match:
F(t) = < cos(t), sin(t), t >
a. elliptical helix
]F(t) = < 3 cos(t), 6 sin(t), ť²
,t²>
b. conical helix
v F(t) = < t cos(t), t sin(t), t >
c. line
d. circular helix
|F(t) = < 2+ 3t, t, 5 – 3t >
e. circle
]F(t) =
< 3 sin(t), 6, 3 cos(t) >](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F92ef1733-4d13-4c5f-b698-2777de49beac%2F6efbf10a-07fc-44da-b679-c5c2ccf3f6a7%2Fbdu90za_processed.png&w=3840&q=75)
Transcribed Image Text:Match:
F(t) = < cos(t), sin(t), t >
a. elliptical helix
]F(t) = < 3 cos(t), 6 sin(t), ť²
,t²>
b. conical helix
v F(t) = < t cos(t), t sin(t), t >
c. line
d. circular helix
|F(t) = < 2+ 3t, t, 5 – 3t >
e. circle
]F(t) =
< 3 sin(t), 6, 3 cos(t) >
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