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 32E
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Consider the polar curves C₁ : r = 2 - cas and C₂: r = 2 + 2 cos 0, 0 € [0, 27).
(1.) Show that both C₁ and C₂ are symmetric with respect to the polar axis.
(2) Find the polar coordinates of the points of intersection of C and C₂
(3.) Find the slope of the line tangent to C₂ at the point where I = T
(4.) Set up, but do not evaluate the integrals equal to the area and the perimeter
of the region S in the figure below) in between C. and C₂.
C₁=2 cas
C₂:r = 2 + 2 cos
▶N|R
2
3
Transcribed Image Text:Consider the polar curves C₁ : r = 2 - cas and C₂: r = 2 + 2 cos 0, 0 € [0, 27). (1.) Show that both C₁ and C₂ are symmetric with respect to the polar axis. (2) Find the polar coordinates of the points of intersection of C and C₂ (3.) Find the slope of the line tangent to C₂ at the point where I = T (4.) Set up, but do not evaluate the integrals equal to the area and the perimeter of the region S in the figure below) in between C. and C₂. C₁=2 cas C₂:r = 2 + 2 cos ▶N|R 2 3
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