1) Using the manipulate tool set = 0º and A=4. This makes the equation of the cone: (z −4)² = x² + y² What conic section is produced with the intersection of the cone and the x-y plane? 2) Find the equation of the conic section in the x-y plane by setting z = 0 and putting the equation in standard form for conic sections. Write down the equation below. 3) Parameterize your equation from 2) by setting x = t and solve for y. Write down the formula you found for y(t) below.
1) Using the manipulate tool set = 0º and A=4. This makes the equation of the cone: (z −4)² = x² + y² What conic section is produced with the intersection of the cone and the x-y plane? 2) Find the equation of the conic section in the x-y plane by setting z = 0 and putting the equation in standard form for conic sections. Write down the equation below. 3) Parameterize your equation from 2) by setting x = t and solve for y. Write down the formula you found for y(t) below.
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.2: Ellipses
Problem 34E
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