Determine the parametric equations of the path of a particle that travels the circle: (x−4)2+(y−4)2=9 on a time interval of 0≤t≤2π: if the particle makes one full circle starting at the point (7,4) traveling counterclockwise x( t ) = 4+3*cos(t) y( t ) = 4+3*sin(t) You are correct. if the particle makes one full circle starting at the point (4,7) traveling clockwise x( t ) = y( t ) = if the particle makes one half of a circle starting at the point (7,4) traveling clockwise x( t ) = y( t ) =
Determine the parametric equations of the path of a particle that travels the circle: (x−4)2+(y−4)2=9 on a time interval of 0≤t≤2π: if the particle makes one full circle starting at the point (7,4) traveling counterclockwise x( t ) = 4+3*cos(t) y( t ) = 4+3*sin(t) You are correct. if the particle makes one full circle starting at the point (4,7) traveling clockwise x( t ) = y( t ) = if the particle makes one half of a circle starting at the point (7,4) traveling clockwise x( t ) = y( t ) =
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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Determine the parametric equations of the path of a particle that travels the circle: (x−4)2+(y−4)2=9 on a time interval of 0≤t≤2π:
if the particle makes one full circle starting at the point (7,4) traveling counterclockwise
x( t ) = 4+3*cos(t) y( t ) = 4+3*sin(t) You are correct.
if the particle makes one full circle starting at the point (4,7) traveling clockwise
x( t ) = y( t ) =
if the particle makes one half of a circle starting at the point (7,4) traveling clockwise
x( t ) = y( t ) =
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