SOLUTION: Let u, v ∈ R^n be vectors in R^n
(a) State and prove the Cauchy - Schwarz inequality. Give a necessary and sufficient
condition on u, v ∈ R^n such that the equality holds.
Algebra ->
Vectors
-> SOLUTION: Let u, v ∈ R^n be vectors in R^n
(a) State and prove the Cauchy - Schwarz inequality. Give a necessary and sufficient
condition on u, v ∈ R^n such that the equality holds.
Log On
Question 1203667: Let u, v ∈ R^n be vectors in R^n
(a) State and prove the Cauchy - Schwarz inequality. Give a necessary and sufficient
condition on u, v ∈ R^n such that the equality holds.
(b) State and prove the triangle inequality. Show that the equality holds if and only if u is a scalar multiple of v. Answer by ikleyn(52780) (Show Source):
