a suspension bridge the shape of the suspension cables is parabolic. The bridge shown in the figure has towers that are 600 m apart, and the lowest point of the suspension cables is 150 m below the top of the towers.  Find the equation of the parabolic part of the cables, placing the origin of the coordinate system at the vertex.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.2: Ellipses
Problem 35E
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In a suspension bridge the shape of the suspension cables is parabolic. The bridge shown in the figure has towers that are 600 m apart, and the lowest point of the suspension cables is 150 m below the top of the towers.  Find the equation of the parabolic part of the cables, placing the origin of the coordinate system at the vertex.

Question 14
In a suspension bridge the shape of the suspension cables is parabolic. The
bridge shown in the figure has towers that are 600 m apart, and the lowest point
of the suspension cables is 150 m below the top of the towers. Find the
equation of the parabolic part of the cables, placing the origin of the coordinate
system at the vertex.
600 m
150 m
x² = 600y
x² = 450y
a2 = 150y
x² = 300y
Transcribed Image Text:Question 14 In a suspension bridge the shape of the suspension cables is parabolic. The bridge shown in the figure has towers that are 600 m apart, and the lowest point of the suspension cables is 150 m below the top of the towers. Find the equation of the parabolic part of the cables, placing the origin of the coordinate system at the vertex. 600 m 150 m x² = 600y x² = 450y a2 = 150y x² = 300y
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