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Engineering09:30

Designing The Fastest Wheels in History

Real Engineering ↗

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The first 500 people to use this link will get a 2 month free trial of skillshare: http://skl.sh/realengineering4 Listen to our new podcast at: Showmakers YouTube channel at: https://goo.gl/Ks1WMp Itunes: https://itun.es/us/YGA_ib.c RSS and Libsyn Audio is available on our site: https://www.showmakers.fm/ Get your Real Engineering shirts at: https://store.dftba.com/collections/real-engineering Editing Laptop: http://amzn.to/2tipgoI Camera: http://amzn.to/2ucfWEa Microphone: http://amzn.to/2uCF8pS Patreon: https://www.patreon.com/user?u=2825050&ty=h Facebook: http://facebook.com/realengineering1 Instagram: https://www.instagram.com/real.engineering https://www.instagram.com/brianjamesmcmanus Twitter: https://twitter.com/Fiosracht Website: https://www.RealEngineering.net My Patreon Expense Report: https://goo.gl/ZB7kvK Calculation: The equation is a=(w^2)*r where a is the acceleration, w is the angular velocity and r is the radius. First we must convert RPM to radians per second. There is 2(pi) radians per revolution and 60 seconds in a minute. So 10,000 RPM equals (10000*2(pi))/60, which rounds to 1047. We then simply enter these values into the equation. For our first calculation on space station v we get a=(1047)^2*0.455=498,775 m/s^2 Acceleration due to gravity equals 9.8 m/s^2, so if we divide our answer by that we can see that it is 50,895 times the acceleration due to gravity. Thank you to Bloodhound SSC for providing me with footage for this project. Snow

Published 2017-11-24 · Watch on YouTube ↗
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