9: In the steepest descent method the vectors (Xk+1-X) and (Xk+2-Xk+1) are orthogonal for each k. If X₁ = -1. 2X₂: X3 = 0 and X4 = -1 -1 [4] Then the values of t and s are: A: 2 and 2 B: -1 and 10 C: 10 and -1 D: 1 and 10 O A О в O O D

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.7: The Inverse Of A Matrix
Problem 31E
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Question
9:
In the steepest descent method the vectors (Xk+1-Xk) and (Xk+2-Xk+1)
[4]
are orthogonal for each k. If X₁ = 2X₂ =
-13.
X3 = 0 and X4 =
-1
1.
Then the values of t and s are:
A: 2 and 2 B: 1 and 10 C: 10 and 1
D: 1 and 10
O A
B
O D
*
10:
The minimizer point for the function f(x) = x + x + 2x2 + 4 by applying the steepest
descent method with starting point Xo = [21] is
A: [00]T B: [-1 0] C: [01]
D: Non of these
O A
B
Transcribed Image Text:9: In the steepest descent method the vectors (Xk+1-Xk) and (Xk+2-Xk+1) [4] are orthogonal for each k. If X₁ = 2X₂ = -13. X3 = 0 and X4 = -1 1. Then the values of t and s are: A: 2 and 2 B: 1 and 10 C: 10 and 1 D: 1 and 10 O A B O D * 10: The minimizer point for the function f(x) = x + x + 2x2 + 4 by applying the steepest descent method with starting point Xo = [21] is A: [00]T B: [-1 0] C: [01] D: Non of these O A B
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