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Recall that for an operator L defined by Ly = Azy + Any' + Any for some functions Ap, Al, A2, the adjoint operator L*

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Recall that for an operator L defined by Ly = Azy" + Any' + Any for some functions Ap, Al, A2, the adjoint operator L* is defined by L'y = (Azy)" - (Aly)' + Any. 1. Suppose L is an operator of the form Ly = (py')' + qy for some functions p, q defined on an interval [a, b]. Show that L* = L

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