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Imagine that you are at the center of the ground of a pyramid, whose base is a regular hexagon with side length 2 and whose height is 4. In the following figure, assume A = (0,0,0), B = (2,0,0). Using vector projections, compute the distance between you and one of the triangular faces of the pyramid. G B C In the above picture, using vector projections, compute the distance between AB and DG.

Imagine that you are at the center of the ground of a pyramid, whose base is a regular hexagon with side length 2 and whose height is 4. In the following figure, assume A = (0,0,0), B = (2,0,0). Using vector projections, compute the distance between you and one of the triangular faces of the pyramid. G B C In the above picture, using vector projections, compute the distance between AB and DG.

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.3: Hyperbolas
Problem 35E
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Imagine that you are at the center of the ground of a pyramid, whose base is a regular hexagon with side length 2 and whose height is 4. In the following figure, assume A = (0,0,0), B = (2,0,0). Using vector projections, compute the distance between you and one of the triangular faces of the pyramid. G B C In the above picture, using vector projections, compute the distance between AB and DG.
Transcribed Image Text:Imagine that you are at the center of the ground of a pyramid, whose base is a regular hexagon with side length 2 and whose height is 4. In the following figure, assume A = (0,0,0), B = (2,0,0). Using vector projections, compute the distance between you and one of the triangular faces of the pyramid. G B C In the above picture, using vector projections, compute the distance between AB and DG.
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