Given surface A₁: x = 2√y + 1 and sphere A₂: x² + y² + z² − 16x + 6y - 4z + 76 = 0 - 1. Give the (center-radius form) equation of another sphere A, if the x-intercept of surface A₁ and the center of sphere A2 are endpoints of the diameter of A.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.2: Ellipses
Problem 51E
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Given surface A₁: x = 2√y + 1 and sphere A₂: x² + y² + z² — 16x + 6y − 4z + 76 = 0
1. Give the (center-radius form) equation of another sphere A, if the x-intercept of surface A₁
and the center of sphere A₂ are endpoints of the diameter of A.
Transcribed Image Text:Given surface A₁: x = 2√y + 1 and sphere A₂: x² + y² + z² — 16x + 6y − 4z + 76 = 0 1. Give the (center-radius form) equation of another sphere A, if the x-intercept of surface A₁ and the center of sphere A₂ are endpoints of the diameter of A.
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