Let's assume that f(x) = c.x² c=10 Pi (1)= sin(z), p2(x) = sin (2x) (p, q) = f p(x)q(x) dx Find approximation of the function by using given orthogonal polynomial in the following form f(a)~ a₁p₁(x) + a₂p₂(x) where Q1 = Find 92 = 10 8 2 (1.P.) (P1, P₁) (F.P₂) (p2.p2) A₂ = 05 (J.P₂) (P2, P2) 1.0 1.5 2.0 2.5 3.0 Jury
Let's assume that f(x) = c.x² c=10 Pi (1)= sin(z), p2(x) = sin (2x) (p, q) = f p(x)q(x) dx Find approximation of the function by using given orthogonal polynomial in the following form f(a)~ a₁p₁(x) + a₂p₂(x) where Q1 = Find 92 = 10 8 2 (1.P.) (P1, P₁) (F.P₂) (p2.p2) A₂ = 05 (J.P₂) (P2, P2) 1.0 1.5 2.0 2.5 3.0 Jury
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter1: Fundamental Concepts Of Algebra
Section1.3: Algebraic Expressions
Problem 32E
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Transcribed Image Text:Let's assume that
f(x) = c.x²
c=10
Pi (1)= sin(z), p2(x) = sin (2x)
(p, q) = f p(x)q(x) dx
Find approximation of the function by using given orthogonal polynomial in the following form
f(a)~ a₁p₁(x) + a₂p₂(x)
where
Q1 =
Find
92 =
10
8
2
(1.P.)
(P1, P₁)
(F.P₂)
(p2.p2)
A₂ =
05
(J.P₂)
(P2, P2)
1.0
1.5
2.0
2.5
3.0
Jury
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