Let R' have the Euclidean inner product and let = N (1, 2, – 1) and v = (3, 1,0). Then proj„v = V

Operations Research : Applications and Algorithms
4th Edition
ISBN:9780534380588
Author:Wayne L. Winston
Publisher:Wayne L. Winston
Chapter11: Nonlinear Programming
Section11.7: The Method Of Steepest Ascent
Problem 1P
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Question
.6
Let R' have the
Euclidean inner product and let
u = (1, 2, –1) and v =
Then proj,v =
(3, 1, 0).
(금남,0) ㅇ
None O
(등 , 증) ㅇ
5
10
6.
(금, 글,0) ○
(금,금.금) ㅇ
Transcribed Image Text:.6 Let R' have the Euclidean inner product and let u = (1, 2, –1) and v = Then proj,v = (3, 1, 0). (금남,0) ㅇ None O (등 , 증) ㅇ 5 10 6. (금, 글,0) ○ (금,금.금) ㅇ
.5
Find the cosine of the angle
between the vectors
P1 (x) = 1 + 2x – x²
and p2 (x)
-2 – 3x + 2x²
with respect to the
standard inner product on P2.
None
-10
- 10
Transcribed Image Text:.5 Find the cosine of the angle between the vectors P1 (x) = 1 + 2x – x² and p2 (x) -2 – 3x + 2x² with respect to the standard inner product on P2. None -10 - 10
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