- #1
Mech.Obaid
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Hallo Every one,
y(x,t)=sin(x)cos(ct)+(1/c)cos(x)sin(ct)
Boundary Condition:
y(0,t)=y(2pi,t)=(1/c)sin(ct) fot t>0
Initial Condition :
y(x,0)=sin(x),( partial y / Partial t ) (x,0) = cos(x) for 0<x<2pi
show that y(x,t)=sin(x)cos(ct)+(1/c)cos(x)sin(ct) satisfies the one dimensional wave equation together with boundary and initial conditions.
Please anyone can clearify the question for me so i can solve it.
Homework Statement
y(x,t)=sin(x)cos(ct)+(1/c)cos(x)sin(ct)
Boundary Condition:
y(0,t)=y(2pi,t)=(1/c)sin(ct) fot t>0
Initial Condition :
y(x,0)=sin(x),( partial y / Partial t ) (x,0) = cos(x) for 0<x<2pi
show that y(x,t)=sin(x)cos(ct)+(1/c)cos(x)sin(ct) satisfies the one dimensional wave equation together with boundary and initial conditions.
Please anyone can clearify the question for me so i can solve it.
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