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Suppose


u=rcos(wt)i+rsin(wt)j where r and w are constants, find the vector velocity


Find the curvature, the radius and the center of curvature at a point.


r = sin 3 theta , theta = 0


Find the curvature, the radius and the center of curvature at a point.


x=t, y=1/t ; t=1


Find the curvature, the radius and the center of curvature at a point.



x = t ^ 2 , y = t ^ 3 ; t = 1/2


Find the curvature, the radius and the center of curvature at a point.


y=sin x, x = pi/2


Find the curvature, the radius of curvature and the center of curvature having a parametric equations at the given point:



r = 4cos 2theta , theta = 1/12 * pi


Find the curvature, the radius of curvature and the center of curvature having a parametric equations at the given point:



y=e^x , (0,1)


Find the curvature, the radius of curvature and the center of curvature having a parametric equations at the given point:



x = 3t ^ 2 , y = t ^ 3 - 3t at t = 2


if two families of geodesics surface intersect at a constant angle, prove that the surface has zero gaussian curvature.


find curvature r = (4/5 Cost, 1-sint, -3/2 Cost)

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