4. An electrical cable is hung between two towers that are 200 feet apart (see picture below). The cable takes e* +e the shape of a catenary whose equations is y=150 cosh 150 note from math 142 cosh(x)= where x is a placeholder. First rewrite the hyperbolic cosine equation in terms of e, then set-up the integral that will generate the length of this cable and finally use your calculator to evaluate the integral to get the length of the cable Catenary: y= 150 cosh 150 150 - 100 100

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.3: Zeros Of Polynomials
Problem 67E
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4. An electrical cable is hung between two towers that are 200 feet apart (see picture below). The cable takes
+e
the shape of a catenary whose equations is y=150 cosh
note from math 142 cosh(x) =
where
150
x is a placeholder. First rewrite the hyperbolic cosine equation in terms of e, then set-up the integral that will
generate the length of this cable and finally use your calculator to evaluate the integral to get the length of the
cable
Catenary:
y = 150 cosh
150
150
- 100
100
Transcribed Image Text:4. An electrical cable is hung between two towers that are 200 feet apart (see picture below). The cable takes +e the shape of a catenary whose equations is y=150 cosh note from math 142 cosh(x) = where 150 x is a placeholder. First rewrite the hyperbolic cosine equation in terms of e, then set-up the integral that will generate the length of this cable and finally use your calculator to evaluate the integral to get the length of the cable Catenary: y = 150 cosh 150 150 - 100 100
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