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I learned from this assignment how to calculate the height needed to pass under a bridge with an object mounted to my vehicle. Before this project, I was unsure on how I was going to calculate the height at a specific point. Using the parabolic shape of the bridge I was able to plot points and create a sketch to determine if I had sufficient clearance to pass under the bridge. In real life this can be something important to know. Hitting a bridge can not only damage your property, if the structure is weak, the impact can cause it to collapse. A parabola can also be used to calculate trajectories. When you throw an object, in the air or off a bridge, it follows the path of a parabola. This can be used to determine the height of the object based on the distance from the base. I used the conics form of the parabola equation (x-h)^2= 4p(y-k) to calculate the solution. This activity increased my understanding of parabolas and now I am able to utilize this knowledge in everyday life.
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![1 Unifying Message Passing Algorithms Under the Framework of … · 2019-12-06 · arXiv:1703.10932v4 [cs.IT] 5 Dec 2019 1 Unifying Message Passing Algorithms Under the Framework](https://img.pdfslide.net/doc/110x75/5f0c9f257e708231d4365116/1-unifying-message-passing-algorithms-under-the-framework-of-2019-12-06-arxiv170310932v4.jpg)
