The vector field V(r) = v(p) where p = √² + y², and is the unit vector of polar coordinate. √/z²+y² (a) Please calculate F=V x V. v(p) = p, F₂(x = 1, y = 1) =? (b) If V x V = 0, find v(p). (=?
The vector field V(r) = v(p) where p = √² + y², and is the unit vector of polar coordinate. √/z²+y² (a) Please calculate F=V x V. v(p) = p, F₂(x = 1, y = 1) =? (b) If V x V = 0, find v(p). (=?
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.3: Vectors
Problem 14E
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![2.
The vector field V(r) = v(p) where p = √² + y², and = =+ is the unit vector of th
√z²+y²
polar coordinate.
(a) Please calculate F=V x V. v(p) = p, F(x = 1, y = 1) =?
(b) If V x V = 0, find v(p). (=?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fbad3620e-a620-43b8-9c07-5c11534cdf0d%2F6c028dac-bc93-4fdb-9a75-dc3203671003%2Fw0mava_processed.jpeg&w=3840&q=75)
Transcribed Image Text:2.
The vector field V(r) = v(p) where p = √² + y², and = =+ is the unit vector of th
√z²+y²
polar coordinate.
(a) Please calculate F=V x V. v(p) = p, F(x = 1, y = 1) =?
(b) If V x V = 0, find v(p). (=?
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