After separating variables in the previous problem, the eigenvalue problem becomes
A) $X ^ { \prime \prime } + \lambda X = 0 , X ( 0 ) = 0 , X ( L ) = 0$
B) $X ^ { \prime \prime } + \lambda X = 0 , X ( 0 ) = 0 , X ^ { \prime } ( L ) = - h X ( L )$
C) $X ^ { \prime \prime } + \lambda X = 0 , X ( 0 ) = 0 , X ( L ) = - h X ^ { \prime } ( 0 )$
D) $X ^ { \prime \prime } + \lambda X = 0 , X ( 0 ) = 0 , X ^ { \prime } ( L ) = 0$
E) $X ^ { \prime \prime } + \lambda X = 0 , X ( 0 ) = 0 , X ^ { \prime } ( L ) = h X ( L )$

Question

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The Answer of After separating variables in the previous problem, the eigenvalue problem becomes
A) $X ^ { \prime \prime } + \lambda X = 0 , X ( 0 ) = 0 , X ( L ) = 0$
B) $X ^ { \prime \prime } + \lambda X = 0 , X ( 0 ) = 0 , X ^ { \prime } ( L ) = - h X ( L )$
C) $X ^ { \prime \prime } + \lambda X = 0 , X ( 0 ) = 0 , X ( L ) = - h X ^ { \prime } ( 0 )$
D) $X ^ { \prime \prime } + \lambda X = 0 , X ( 0 ) = 0 , X ^ { \prime } ( L ) = 0$
E) $X ^ { \prime \prime } + \lambda X = 0 , X ( 0 ) = 0 , X ^ { \prime } ( L ) = h X ( L )$

After Separating Variables in the Previous Problem, the Eigenvalue Problem X′′+λX=0,X(0)=0,X(L)=0X ^ { \prime \prime } + \lambda X = 0 , X ( 0 ) = 0 , X ( L ) = 0X′′+λX=0,X(0)=0,X(L)=0

After Separating Variables in the Previous Problem, the Eigenvalue Problem $X ^ { \prime \prime } + \lambda X = 0 , X ( 0 ) = 0 , X ( L ) = 0$