Chapter 10: Q 31. (page 846)
Show that the lines determined by
and
are parallel, and then find an equation of the plane containing both lines.
Short Answer
The equation of the plane that contains the llne and the line is
Chapter 10: Q 31. (page 846)
Show that the lines determined by
and
are parallel, and then find an equation of the plane containing both lines.
The equation of the plane that contains the llne and the line is
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Get started for freeA function f that satisfies the hypotheses of Rolle’s Theorem on [−2, 2] and for which there are exactly three values c ∈ (−2, 2) that satisfy the conclusion of the theorem .
Use the definition of the derivative to find for each function in Exercises 39-54
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 .)
In Exercises 22–29 compute the indicated quantities when
role="math" localid="1649400253452"
In Exercises 20-23, find the dot product of the given pairs of vectors and the angle between the two vectors.
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