-- S P₂ (t) dt 0 P₁(x) = 1 P₂(x) = cos x 1 + ¹+ ſ P3 (t) dt X P3(x) = cos x + 9₁ (t) dt 0

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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4) Solve the following system of integral equations
P₂(x)
x
P₁(x) = 1 − √ P₂(t) dt
x
= cos x 1 + 3 (t) dt
+ 19₂0
x
P3(x) = cos x + ₁(t) dt
[9₂ (1
Transcribed Image Text:4) Solve the following system of integral equations P₂(x) x P₁(x) = 1 − √ P₂(t) dt x = cos x 1 + 3 (t) dt + 19₂0 x P3(x) = cos x + ₁(t) dt [9₂ (1
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