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Unformatted text preview: y + y = sin 2 x, y (0) = y (2 ) , y (0) = y (2 ) . Using the redholm alternative, determine whether or not this problem has solutions. If there are solutions, determine them. 4. Consider the following nonhomogeneous boundary value problem: y + y = f ( x ) , y (0) = y (1) = 0 , where f : [0 , 1] R is given by f ( x ) = x (1x ) . Determine a solution of this problem, written as a formal series expansion using an orthonormal system of eigenfunctions of the associated homogeneous problem. * MAP 4305; Instructor: Patrick De Leenheer. 1...
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This note was uploaded on 09/12/2011 for the course MAP 4305 taught by Professor Deleenheer during the Summer '06 term at University of Florida.
 Summer '06
 DeLeenheer

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