The solution for the IVP: -00 %3D u(x, 0) = 2 x u(x, 0) = -e-x O a u(x, t) =x+ -(x+21)-e-(x-20) 4 O b. u(x, t)=2x- -(e- -0-e-*+0)

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter5: Polynomial And Rational Functions
Section: Chapter Questions
Problem 27PT: Find the unknown value. 27. y varies jointly with x and the cube root of 2. If when x=2 and...
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Q7)

INTRODUCTION TO PARTIAL DIFFERENTIAL EQUATIONS

The solution for the IVP:
n ="n
u(x, 0) =2 x
u(x, 0) = -e-x
O a. u(x, t) = x+-(e-x+20)-e-(x-20)
4
O b.
u(x, t)= 2x--(e-(x-6)-e-(x+)
OC. u(x, t) = 2x+-(e-x-)-e-(x+)
O d.
u(x, t) = x+-(e-(x-20)-e-(x+2t)
4
Oe ux. 0=x+-(e-20 -e+21)
u(x, t) = x+-(e(x-20)-ex+21)
4.
Of.
u(x, t) = x-
-(ex-2t)-ex+20)
Transcribed Image Text:The solution for the IVP: n ="n u(x, 0) =2 x u(x, 0) = -e-x O a. u(x, t) = x+-(e-x+20)-e-(x-20) 4 O b. u(x, t)= 2x--(e-(x-6)-e-(x+) OC. u(x, t) = 2x+-(e-x-)-e-(x+) O d. u(x, t) = x+-(e-(x-20)-e-(x+2t) 4 Oe ux. 0=x+-(e-20 -e+21) u(x, t) = x+-(e(x-20)-ex+21) 4. Of. u(x, t) = x- -(ex-2t)-ex+20)
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