How to solve this? What is the path that traces the circle in the plane y = -3 with radius r = 4 and center (-2,–3, –7) with constant speed12?O r; (s) = (-2 + 4 cos(s), –3, –7 + 4 sin(s))O ri (s) =(-2 + 4 cos (s²),-3, –7 + 4 sin(s²))O ri(s) = (-2 + 4 cos(4s), –3, –7 + 4 sin(4s))rị (s) = (-2 + 4 cos(6s), –3, –7 + 4 sin(6s))O rị (s) = (-2 + 4 cos(3s), –3, –7 + 4 sin(3s))

The solution is given below in the next step:

What is the path that traces the circle in the plane y = -3 with radius r = 4 and center (-2, –3, –7) with constant speed 12? ri (s) = (-2 + 4 cos(s), –3, –7 + 4 sin(s)) r|(s) = (-2 + 4 cos (s²), –3, –7 + 4 sin()) ri (s) = (-2 + 4 cos(4s), -3, –7 + 4 sin(4s)) ri(s) = (-2 + 4 cos(6s), –3, –7 + 4 sin(6s)) O r, (s) = (-2 + 4 cos(3s), –3, –7 + 4 sin(3s))

What is the path that traces the circle in the plane y = -3 with radius r = 4 and center (-2, –3, –7) with constant speed 12? ri (s) = (-2 + 4 cos(s), –3, –7 + 4 sin(s)) r|(s) = (-2 + 4 cos (s²), –3, –7 + 4 sin()) ri (s) = (-2 + 4 cos(4s), -3, –7 + 4 sin(4s)) ri(s) = (-2 + 4 cos(6s), –3, –7 + 4 sin(6s)) O r, (s) = (-2 + 4 cos(3s), –3, –7 + 4 sin(3s))

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter3: Functions And Graphs

Section3.2: Graphs Of Equations

Problem 41E

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