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d) The circle r2-2x+y² = 3 in R2 traversed in the clockwise direction. e) The line segment in R2 beginning at (1,3) and ending at the point (4,8) f) Find parameterizations for the three sides of the triangle given in the dia 2

d) The circle r2-2x+y² = 3 in R2 traversed in the clockwise direction. e) The line segment in R2 beginning at (1,3) and ending at the point (4,8) f) Find parameterizations for the three sides of the triangle given in the dia 2

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.4: Plane Curves And Parametric Equations
Problem 33E
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Just question D,E,F please
2. Sketch and parameterize the following paths. Indicate the orientation. Give the domain of the parameter t if the path has starting and ending points. a) The portion of the graph of y = f(x) = ² - 2x+1 for -1 <r<3 oriented from left to right. b) The portion of the ellipse r/25+y²/16 = 1 in the upper half plane traversed counter-clockwise. c) The circle (x – 4)? + (y – 2)² = 4 d) The circle r2-2x +y? = 3 in R2 traversed in the clockwise direction. e) The line segment in R2 beginning at (1,3) and ending at the point (4,8). Find parameterizations for the three sides of the triangle given in the diagram so that you are at the origin at t = 0 and back at the origin at t 3. (4,3,5) (3,1,2) (0.0,0
Transcribed Image Text:2. Sketch and parameterize the following paths. Indicate the orientation. Give the domain of the parameter t if the path has starting and ending points. a) The portion of the graph of y = f(x) = ² - 2x+1 for -1 <r<3 oriented from left to right. b) The portion of the ellipse r/25+y²/16 = 1 in the upper half plane traversed counter-clockwise. c) The circle (x – 4)? + (y – 2)² = 4 d) The circle r2-2x +y? = 3 in R2 traversed in the clockwise direction. e) The line segment in R2 beginning at (1,3) and ending at the point (4,8). Find parameterizations for the three sides of the triangle given in the diagram so that you are at the origin at t = 0 and back at the origin at t 3. (4,3,5) (3,1,2) (0.0,0
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