Chapter 10: Q. 13 (page 824)
Give an example of three nonzero vectors u, v and w in such that but . What geometric relationship must the three vectors have for this to happen?
Short Answer
Let .
If , then u is parallel to .
Chapter 10: Q. 13 (page 824)
Give an example of three nonzero vectors u, v and w in such that but . What geometric relationship must the three vectors have for this to happen?
Let .
If , then u is parallel to .
All the tools & learning materials you need for study success - in one app.
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 .
In Exercises 30–35 compute the indicated quantities when
Consider the sequence of sums
(a) What happens to the terms of this sequence of sums as k gets larger and larger?
(b) Find a sufficiently large value of k which will guarantee that every term past the kth term of this sequence of sums is in the interval (0.49999, 0.5).
If , what is the geometric relationship between u and v?
that approaches (a)(b)(c)
What do you think about this solution?
We value your feedback to improve our textbook solutions.