Example 3-5-2 - Maple Help



Chapter 3: Applications of Differentiation



Section 3.5: Curvature of a Plane Curve



Example 3.5.2



 Show that the circle ${\left(x-h\right)}^{2}+{\left(y-k\right)}^{2}={r}^{2}$ everywhere has constant curvature, that is, show $\mathrm{κ}=1/r$.







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