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This is a matching problem. For the problem I would recommend the following approach: first eliminate the parameter for all equations/identify the circles and then sort pictures into categories. See last page. For each plotted curve, find parametric equations that describe it: (write letters in corresponding boxes; there will be one unused set of equations) (e) x(t)=t², y(t)=sin(t2), 0≤t≤2 (d) r(t) = 2 cost, y(t)=2sint, osts= (e) r(t) = 2 sint, y(t) = 2 cost, osts= X X

This is a matching problem. For the problem I would recommend the following approach: first eliminate the parameter for all equations/identify the circles and then sort pictures into categories. See last page. For each plotted curve, find parametric equations that describe it: (write letters in corresponding boxes; there will be one unused set of equations) (e) x(t)=t², y(t)=sin(t2), 0≤t≤2 (d) r(t) = 2 cost, y(t)=2sint, osts= (e) r(t) = 2 sint, y(t) = 2 cost, osts= X X

Trigonometry (MindTap Course List)
Trigonometry (MindTap Course List)
10th Edition
ISBN:9781337278461
Author:Ron Larson
Publisher:Ron Larson
Chapter6: Topics In Analytic Geometry
Section6.6: Parametric Equations
Problem 2ECP
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This is a matching problem. For the problem I would recommend the following approach: first eliminate the parameter for all equations/identify the circles and then sort pictures into categories. See last page. For each plotted curve, find parametric equations that describe it: (write letters in corresponding boxes; there will be one unused set of equations) (c) r(t)=t², y(t)=sin(t2), 0≤t≤2 (d) r(t) = 2 cost, (e) r(t) = 2 sint, y(t) = 2 sint, 0≤t≤a y(t) = 2 cost, 0≤t≤a +4
Transcribed Image Text:This is a matching problem. For the problem I would recommend the following approach: first eliminate the parameter for all equations/identify the circles and then sort pictures into categories. See last page. For each plotted curve, find parametric equations that describe it: (write letters in corresponding boxes; there will be one unused set of equations) (c) r(t)=t², y(t)=sin(t2), 0≤t≤2 (d) r(t) = 2 cost, (e) r(t) = 2 sint, y(t) = 2 sint, 0≤t≤a y(t) = 2 cost, 0≤t≤a +4
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