Use d'Alembert's formula to find the solution of the following Cauchy problem 0, -00 0, 1 u(x, 0) = u(r,0) = 0, -8

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.4: Complex And Rational Zeros Of Polynomials
Problem 46E
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2G
JAWWAL
+972 59-877-1216
قبل 6 دقائق
Use d'Alembert's formula to find the solution of the following Cauchy problem
Uu – U, = 0,
-00 < I < 00, t>0,
1
u (т, 0)—
u (1, 0) = 0,
-00 <I < ao.
1+x² '
Select one:
(1 + t)² +1
(r² + 2tx + t² + 1)(x² – 2tx + t² + 1)
72 + ² +1
O u(r, t) =
O u(r,t) =
2(r2 + 2tx + t² +1)(x² - 2tx + t² + 1)
O u(z, t) =
(72 + 2tx + t² + 1)(x² + 2tx + t? - 1)
O u(z,t) =
2(r + 2tr + t? +1)(x - 2tr +t² + 1)
O REDMI NOTE 9
O AI QUAD CAMERA
< o
Transcribed Image Text:2G JAWWAL +972 59-877-1216 قبل 6 دقائق Use d'Alembert's formula to find the solution of the following Cauchy problem Uu – U, = 0, -00 < I < 00, t>0, 1 u (т, 0)— u (1, 0) = 0, -00 <I < ao. 1+x² ' Select one: (1 + t)² +1 (r² + 2tx + t² + 1)(x² – 2tx + t² + 1) 72 + ² +1 O u(r, t) = O u(r,t) = 2(r2 + 2tx + t² +1)(x² - 2tx + t² + 1) O u(z, t) = (72 + 2tx + t² + 1)(x² + 2tx + t? - 1) O u(z,t) = 2(r + 2tr + t? +1)(x - 2tr +t² + 1) O REDMI NOTE 9 O AI QUAD CAMERA < o
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