Mar 31, 2013 · The cables of a suspension bridge are in the shape of a parabola, as shown in the figure. ... Parabola Application Problem Ex 1 ... Arc Length Equation .. & the Length of the Golden Gate Cable at ... A parabolic bridge: 2012-04-24: Adiba pose la question : A bridge constructed over a bayou has a supporting arch in the shape of a parabola .Find the equation of the parabolic arch if the length of the road over the arch is 100 meters and the maximum height of the arch is 40 meters. I did the problem but not sure is it correct . Jul 23, 2018 · This would for example be the case for a suspension bridge with a horizontal suspended deck, if the cable itself is not too heavy compared to the road sections. A prominent example of a suspension bridges is the Golden Gate Bridge, which we will use as motivating example for this post. Solving the Cable Problem Parabola Shape For example, the towers of the Golden Gate bridge in San Francisco are 1280 meters apart, and the tops of the towers are 152 meters above the roadway. If we place the \(x\) -axis at the top of the towers, we can model the parabolic shape representing the suspension cable between them using a quadratic function with zeros at 0 and 1280, given by ... Golden Gate Bridge, suspension bridge spanning the Golden Gate in California to link San Francisco with Marin county to the north. Upon its completion in 1937, it was the tallest and longest suspension bridge in the world. Learn more about the history and construction of the Golden Gate Bridge. "The Golden Gate Bridge, a suspension bridge, spans the entrance of San Francisco Bay. Its 746-foot-tall towers are 4200 feet apart. The bridge is suspended from two huge cables more than 3 feet in diameter; the 90-feet-wide roadway is 220 feet above water. The cables are parabolic in shape and touch the road surface at the center of the bridge.