A parametrization of all the points on the sphere a + y² + z? = 1 that are such that y > 0 is given by r(u, v) = (cos u sin v, sin u sin v, cos v), 0
A parametrization of all the points on the sphere a + y² + z? = 1 that are such that y > 0 is given by r(u, v) = (cos u sin v, sin u sin v, cos v), 0
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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needed to be solved correclty in 15 minutes and get the thumbs up please show neat and clean work and provide correct option
![A parametrization of all the points on the sphere a² + y? + z² = 1
that are such that y > 0 is given by
r(u, v) = (cos u sin v, sin u sin v, cos v),
0 <u < a/2,0 < v a
r(u, v) = (cos u sin v, sin u sin v, cos v),
%3D
0 <u < a/2,0 < vS a/2
None of these answers
r(u, v) = (cos u sin v, sin u sin v, cos v),
0 <us1,0 < v < a/2
r(u, v) = (cos u sin v, sin u sin v, cos v),
%3D
0 <u<n,0 < v < a
r(u, v) = (cos u sin v, sin u sin v, cos v),
-a/2 < u < a/2,0 < v < a](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F36f879d2-948b-413a-842a-b45f8de72dd3%2F24aaba28-cc1f-4a06-98af-eb15569fd74f%2Fq4ohonv_processed.jpeg&w=3840&q=75)
Transcribed Image Text:A parametrization of all the points on the sphere a² + y? + z² = 1
that are such that y > 0 is given by
r(u, v) = (cos u sin v, sin u sin v, cos v),
0 <u < a/2,0 < v a
r(u, v) = (cos u sin v, sin u sin v, cos v),
%3D
0 <u < a/2,0 < vS a/2
None of these answers
r(u, v) = (cos u sin v, sin u sin v, cos v),
0 <us1,0 < v < a/2
r(u, v) = (cos u sin v, sin u sin v, cos v),
%3D
0 <u<n,0 < v < a
r(u, v) = (cos u sin v, sin u sin v, cos v),
-a/2 < u < a/2,0 < v < a
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