Chapter 10: Q 61. (page 847)
Letand respectively be the equations of lines and Show that if and only if and lie in the same plane.
Short Answer
is the normal vector to the plane containing the two lines and
Chapter 10: Q 61. (page 847)
Letand respectively be the equations of lines and Show that if and only if and lie in the same plane.
is the normal vector to the plane containing the two lines and
All the tools & learning materials you need for study success - in one app.
Get started for freewhat it means, in terms of limits, for a function to have a removable discontinuity, a jump discontinuity, or an infinite discontinuity at x = c
What is Lagrange’s identity? How is it used to understand the geometry of the cross product?
In Exercises 24-27, find compuv, projuv, and the component of v orthogonal tou.
In Exercises 36–41 use the given sets of points to find:
(a) A nonzero vector N perpendicular to the plane determined by the points.
(b) Two unit vectors perpendicular to the plane determined by the points.
(c) The area of the triangle determined by the points.
(Hint: Think of the -plane as part of .)
Suppose f and g are functions such that and
Given this information, calcuate the limits that follow, if possible. If it is not possible with the given information, explain why.
What do you think about this solution?
We value your feedback to improve our textbook solutions.