Chapter 10: Q .18. (page 812)
Let and be two nonzero position vectors in that are not scalar multiples of each other. Explain why, given any vector in , there are scalars and such that .
Chapter 10: Q .18. (page 812)
Let and be two nonzero position vectors in that are not scalar multiples of each other. Explain why, given any vector in , there are scalars and such that .
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Find the norm of the vector.
Use calculator graphs to make approximations for each of the limits in Exercises 67–74.
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.
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.
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