What happens to turning radius as speed increases?

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Multiple Choice

What happens to turning radius as speed increases?

Explanation:
As speed rises, keeping the same sharpness of a turn requires more lateral force from the tires. The needed lateral force to follow a curved path is F_y = m v^2 / R, where v is speed and R is the turning radius. The tires and road can only supply a finite amount of lateral grip (roughly proportional to normal force and tire condition). So when you increase speed with a fixed steering input, the demanded lateral force grows with v^2, and the available grip may not be enough to sustain the same curvature. The result is a larger turning radius—the car follows a wider arc. In practical terms, this is why higher-speed turning tends to feel less sharp: the tires can’t provide the same lateral pull needed for a tight turn at that speed. If you needed to maintain the same sharp turn, you’d have to exert more steering or slow down.

As speed rises, keeping the same sharpness of a turn requires more lateral force from the tires. The needed lateral force to follow a curved path is F_y = m v^2 / R, where v is speed and R is the turning radius. The tires and road can only supply a finite amount of lateral grip (roughly proportional to normal force and tire condition). So when you increase speed with a fixed steering input, the demanded lateral force grows with v^2, and the available grip may not be enough to sustain the same curvature. The result is a larger turning radius—the car follows a wider arc.

In practical terms, this is why higher-speed turning tends to feel less sharp: the tires can’t provide the same lateral pull needed for a tight turn at that speed. If you needed to maintain the same sharp turn, you’d have to exert more steering or slow down.

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