Væ? + y² to the point (2, –6, 0) . Find the minimum distance from the cone z = The minimum distance is

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section: Chapter Questions
Problem 17RE
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21

Find the minimum distance from the cone z =
x² + y² to the point (2, –6,0) .
The minimum distance is
Find the point on the graph of z = 5x² + 5y² + 19 nearest the plane 7x+ 4y+ 6z = 0.
The closest point is
Find the minimum distance from the point (2, –6, 6) to the plane 2x – y +z=0.
The minimum distance is
Transcribed Image Text:Find the minimum distance from the cone z = x² + y² to the point (2, –6,0) . The minimum distance is Find the point on the graph of z = 5x² + 5y² + 19 nearest the plane 7x+ 4y+ 6z = 0. The closest point is Find the minimum distance from the point (2, –6, 6) to the plane 2x – y +z=0. The minimum distance is
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