Mathematics · Differential Geometry
If the tangential and normal accelerations of a particle describing a plane curve are constant throughout, then the radius of curvature ρ at any point is given by (where a and b are arbitrary constants, and t is time):
- 1ρ = at + b✓
- 2ρ = 1at + b
- 3ρ = (at + b)3
- 4ρ = (at + b)2
Correct answer
ρ = at + b
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