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Consider the superparabolas where n is a positive integer...(see photo)
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- Does the sphere x2+y2+z2=100 have symmetry with respect to the a x-axis? b xy-plane?Show that the parabola y = ax2, a ≠ 0, has its largest curvature at its vertex and has no minimum curvature. (Note: Since the cur-vature of a curve remains the same if the curve is translated or rotated, this result is true for any parabola.)find the curvature of y=x^4 at (1,1).
- Prove that the parabola y = x^2 at the points where the line has an angle of inclination "o" the curvature isShow that the parabola y = ax2, a 0, has its largest curvature at its vertex and has no minimum curvature. (Note: Since the curvature of a curve remains the same if the curve is translated or rotated, this result is true for any parabola.)Consider points P and Q on a curve. What does it mean for the curvature at P to be less than the curvature at Q?