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 22–29 compute the indicated quantities when
In Exercises 24-27, find and the component of v orthogonal tou.
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Consider the function f shown in the graph next at the right. Use the graph to make a rough estimate of the average value of f on [−4, 4], and illustrate this average value as a height on the graph.
Sketch the parallelogram determined by the two vectors and . How can you use the cross product to find the area of this parallelogram?
Prove the first part of Theorem (a): If , then . (Hint: Given , choose . Then show that for it must follow that .)
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