Problem 81
Suppose an object moves on the surface of a sphere with
Problem 81
Prove the following vector properties using components. Then make a sketch to
illustrate the property geometrically. Suppose
Problem 81
Prove or disprove For fixed values of
Problem 81
Relationship between
Problem 81
Assume that
Problem 82
Relationship between
Problem 82
Orthogonal lines Recall that two lines
Problem 82
Derive the computational formula for curvature using the following steps.
a. Use the tangential and normal components of the acceleration to show that
Problem 82
Use the formula in Exercise 79 to find the (least) distance between the given
point
Problem 82
An object moves along a path given by