#GeeklyHub

Описание к видео #GeeklyHub

😎 Stuck on your homework? No more missed deadlines, join GeeklyHub today and get 20% off your first order - https://bit.ly/3kA5Acd

Learn about the Centripetal Force, how to calculate it and what are Banked Curves. Understand its relation to Circular Motion and memorize Centripetal Force formula.

Welcome to GeeklyEDU by GeeklyHub Physics! Any net force causing uniform circular motion is called a centripetal force. What about the Banked Curves then? For ideal banking, the net external force equals the horizontal centripetal force in the absence of friction. Our Geek will show you all the useful formulas of Centripetal Force and Banked Curves Motion and give you a chance to test your knowledge.
Master your Physics skills and get better grades – watch our video!

📚 Time to learn with GeeklyHub 📚

0:00 Centripetal Force
0:20 What is Centripetal Force? Force Formula
2:14 What are Banked Curves?
5:13 The Ideal Banking Formula
7:02 Test Your Knowledge!

📚 Problem we’re going to solve today:
❓ Curves on some test tracks and race courses, such as the Daytona International Speedway in Florida, are very steeply banked. This banking, with the aid of tire friction and very stable car configuration, allow the curves to be taken at very high speed. To illustrate, calculate the speed at which a 100 m radius curve banked at 65.0 degrees should be driven if the road is frictionless.

✔️ Check out related video about Circular Motion, Centripetal Acceleration and Normal Forces:
Circular Motion | Rotation Angle, Angular Velocity & Centripetal Acceleration –    • Circular Motion | Rotation Angle, Ang...  
Normal Forces Explained | How to Find Normal Force & Weight? –    • Normal Forces Explained. How to Find ...  

✔️ Looking for more topics in Mechanics? Click here:    • Mechanics Physics 1  

✔️ We’re posting lots of videos on STEM subjects. Click here to subscribe:    / @geeklyhub  

#physics #centripetalforce #circularmotion #bankedcurves #idealbanking #centripetalforceformula

Комментарии

Информация по комментариям в разработке