Because of the Earth’s curvature,

  1. Hello,Please help!! Show that the parabola y=ax^2 has its largest curvature at its vertex and no minimum curvature. (Note: since
    1. answers icon 1 answer
    2. JDH asked by JDH
    3. views icon 2,357 views
  2. Two facts: A freely falling object at Earth’s surface drops vertically 5 m in 1 s. Earth’s curvature “drops” 5 m for
    1. answers icon 0 answers
    2. Need help badly asked by Need help badly
    3. views icon 576 views
  3. Two facts: A freely falling object at Earth’s surface drops vertically 5 m in 1 s. Earth’s curvature “drops” 5 m for
    1. answers icon 6 answers
    2. Miss Angie asked by Miss Angie
    3. views icon 641 views
  4. Suppose the straight-line distance between New York and San Francisco is 4.4 106 m (neglecting the curvature of the earth). A
    1. answers icon 1 answer
    2. albert asked by albert
    3. views icon 2,150 views
  5. What happens to the location of the image when the radius of curvature changes?I think it moves farther away when the curvature
    1. answers icon 0 answers
    2. Anonymous asked by Anonymous
    3. views icon 487 views
  6. Show that the radius of curvature at the point theta on the curvature x
    1. answers icon 1 answer
    2. Thayagan asked by Thayagan
    3. views icon 420 views
  7. The curvature of a circle with radius r is defined as Descartes’ formula gives a relationship between the curvatures of the
    1. answers icon 0 answers
    2. Jose asked by Jose
    3. views icon 506 views
  8. You are designing a curve in a highway. If the turn is too sharp (the radius of curvature is too small), then cars may lose
    1. answers icon 1 answer
    2. Annabelle asked by Annabelle
    3. views icon 607 views
  9. What's the minimum. length of the arc on the cicumference of the earth,where a curvature of the horizon is appearent?OR---What's
    1. answers icon 0 answers
    2. mike asked by mike
    3. views icon 910 views
  10. A car drives along a road section free of curves with speed v0 first through the hollow of a valley (radius of curvature r1) and
    1. answers icon 1 answer
    2. Teri asked by Teri
    3. views icon 459 views