Chapter 10: Q. 64 (page 791)
Prove that the midpoint of the line segment connecting the points and in is.
Short Answer
As a result, the coordinates of the line segment's midpoint is
Chapter 10: Q. 64 (page 791)
Prove that the midpoint of the line segment connecting the points and in is.
As a result, the coordinates of the line segment's midpoint is
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Get started for freeIn 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.
In Exercises 37–42, find and find the unit vector in the direction of v.
Why do we use the terminology "separable" to describe a differential equation that can be written in the form
Calculate the limits in Exercises , using only the continuity of linear and power functions and the limit rules. Cite each limit rule that you apply.
localid="1648227587052" .
Suppose that we know the reciprocal rule for limits: If exists and is nonzero, then This limit rule is tedious to prove and we do not include it here. Use the reciprocal rule and the product rule for limits to prove the quotient rule for limits.
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