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Asked by
anonymous
Use the vector form of the Law of Cosines to show that |u + v|^2 ≤ (|u| + |v|)^2 holds for
any vectors u and v. What does this prove?
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Answered by
Steve
Actually, it's even better than that:
|u + v|^2 ≤ |u|^2 + |v|^2 ≤ (|u|+|v|)^2
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