Mathematics

Mathematics, 15.10.2019 12:30, braisly6605

Find max value of (80-2x)(50-2x)x using cauchy's inequality

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Mathematics, 23.07.2019 02:30, levilugar

Give an algebraic proof for the triangle inequality vw v w +≤+ . draw a sketch. [hint: expand 2 vw vw vw + ≤+ ⋅+ ( )( ) . then use the cauchy-schwartz inequality ( vw v w ⋅ ≤ ).]

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Mathematics, 30.07.2019 21:10, connienash95

Determine the value (s) for k so that the angle between: v1 = (2, k) and v2 = (3, 5) is 45 degrees. show that the cauchy-schwarz inequality holds for the vectors: : a. u = (3, 2, 1) and v = (5, 2, -2) b. u = (1, 0, 2, 5) and v = (3, 1, -4, 2) c. u = (2, 1, 3, 2) and v = (6, 3, 9, 6) given the vectors: u = (2, 1, 5, 0) and v = (1, -4, 1, 2) a. determine the angle between the vectors. b. are the vectors orthogonal? why? c. determine the distance between u and v d. determine k so that ||k v || = 1 e. determine the orthogonal projection of u onto v f. show that the cauchy-schwarz inequality holds for these vectors. prove the general pythagorean theorem: if u and v are orthogonal vectors then: ||u + v||^2 = || u ||^2 + || v ||^2 prove that if w is orthogonal to both u and v then w is orthogonal to any linear combination of u and v. determine: given that: ||u + v|| = 1, ||u - v|| = 5 prove that the euclidean inner product: = sigma^n_ = 1 a b i i satisfies the properties of an inner product. use the properties of the euclidean inner product to prove that the euclidean norm satisfies the homogeneity property.

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Mathematics, 13.09.2019 17:30, cameronkoberste

Find the solution of the cauchy problem.

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Mathematics, 22.10.2019 22:00, kenleighbrooke67

Exercise 3.4.10: a) find a continuous f : (0,1) → r and a sequence {xn} in (0,1) that is cauchy, but such that { f(xn)} is not cauchy. b) prove that if f : r → r is continuous, and {xn} is cauchy, then { f(xn)} is cauchy.

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Find max value of (80-2x)(50-2x)x using cauchy's inequality...

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