graph III. Solve the following problem Suppose that the position of one particle at time is given by x₁ = 3 sint 3₁ = 2 cost And the position of a second particle is given by at hud noitation ni boazuoelb amioq solsillos siluoda moldong drago 8. y₂ = 1 + sint 0 ≤t≤ 2π (path 2) novig al slainy boosse bil x₂ = −3+ cost a) Graph the paths of both particles (you can use your calculator for this). How many points of intersection are there? 0 ≤t≤ 2π (path 1) b) Are any of these points of intersection collision points? I.e. are the particles ever in the same place at the same time? If so, find the collision points ^₂
graph III. Solve the following problem Suppose that the position of one particle at time is given by x₁ = 3 sint 3₁ = 2 cost And the position of a second particle is given by at hud noitation ni boazuoelb amioq solsillos siluoda moldong drago 8. y₂ = 1 + sint 0 ≤t≤ 2π (path 2) novig al slainy boosse bil x₂ = −3+ cost a) Graph the paths of both particles (you can use your calculator for this). How many points of intersection are there? 0 ≤t≤ 2π (path 1) b) Are any of these points of intersection collision points? I.e. are the particles ever in the same place at the same time? If so, find the collision points ^₂
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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Please solve, III. (a and b) thanks!

Transcribed Image Text:the graph
III. Solve the following problem
Suppose that the position of one particle at time t is given by
x₁ = 3 sint
₁ = 2 cost
And the position of a second particle is given by
x₂ = -3 + cost
cult tud noitation ni boazoalb amiog noteilloo oli juoda moldong
y2 = 1 + sint
0 ≤t≤ 2π (path 2) asvig al slain
a) Graph the paths of both particles (you can use your calculator for this). How many points of intersection are there?
0 ≤t≤ 2π (path 1)
di mago ..
boosse or
b) Are any of these points of intersection collision points? I.e. are the particles ever in the same place at the same time? If
so, find the collision points
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