Find an equation of the surface of revolution by revolving the plane curve 3y = √(9- [(x-1)] ^2) about the x-axis. O [(x+1)]^2/9 +y^2+ z^2 = 1 O [(x-1)]^2/9 +y^2+ z^2 = 1 O [(x-1)] ^2 /4 +y^2+ z^2 = 1 O none of the above

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section: Chapter Questions
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Find an equation of the surface of revolution by revolving the plane
curve 3y = √(9- [(x-1)]^2) about the x-axis.
O [(x+1)]^2/9 +y^2+ z^2 = 1
O [(x-1)] ^2/9 +y^2+ z^2 = 1
O [(x-1)] ^2 /4 +y^2+ z^2 = 1
none of the above
Transcribed Image Text:Find an equation of the surface of revolution by revolving the plane curve 3y = √(9- [(x-1)]^2) about the x-axis. O [(x+1)]^2/9 +y^2+ z^2 = 1 O [(x-1)] ^2/9 +y^2+ z^2 = 1 O [(x-1)] ^2 /4 +y^2+ z^2 = 1 none of the above
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