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A car rounds a banked curve. The radius of curvature of the road is ______ and the banking angle is ______.

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Final answer:

The student's question is about Physics, focused on banked curves in circular motion and how variables like the radius and angle affect the ideal speed for a car to navigate a curve without the assistance of friction.

Step-by-step explanation:

The subject of this question is Physics, specifically relating to the concepts of circular motion and forces. The student is looking to understand how a car can successfully navigate a banked curve and what factors such as the radius of curvature and banking angle contribute to this process. An ideally banked curve is a curve where the angle of the bank is tuned perfectly to a certain speed, allowing a vehicle to turn without any help from friction.

For example, to calculate the ideal speed at which a car could take a banked curve with a 100 meter radius at an angle of 65.0 degrees when the road is frictionless, we can use the formula for centripetal force and the gravitational force component normal to the banked road surface to find the speed.

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