Consider that the geometry of the arc for billboard for the pool is following the hyperbolic equation: y= 8-0.546 Cosh (x- 2.352). It is required to attach two torches for each direction for billboard. The purpose of the torch is to give clear vision of the cars parking it should not be hanged no more than 9m in height. Accordingly, you have to define in your report the rang of the value of x where the torch could be hanged without violating the maximum allowable height. The billboard width is 5.5m. 2- If the design was changed for the billboard and the arc geometry function was changed to y= 2.3* (sin (20x) +e^1.53x), Redefine the range of x that was found in the first part.

Consider that the geometry of the arc for billboard for the pool is following the hyperbolic equation: y= 8-0.546 Cosh (x- 2.352). It is required to attach two torches for each direction for billboard. The purpose of the torch is to give clear vision of the cars parking it should not be hanged no more than 9m in height. Accordingly, you have to define in your report the rang of the value of x where the torch could be hanged without violating the maximum allowable height. The billboard width is 5.5m. 2- If the design was changed for the billboard and the arc geometry function was changed to y= 2.3* (sin (20x) +e^1.53x), Redefine the range of x that was found in the first part.

Name: CAN YOU ANSER IT IN e^x form Consider that the geometry of the arc for
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Description: CAN YOU ANSER IT IN e^x form Consider that the geometry of the arc for billboard for the pool is following the hyperbolicequation: y= 8-0.546 Cosh (x- 2.352). It is required to attach two torches for each direction forbillboard. The purpose of the to

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

Author:Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.

Chapter9: Surfaces And Solids

Section9.3: Cylinders And Cones

Problem 14E: A cylindrical orange juice container has metal bases of radius length 1 in. and a cardboard lateral...

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