Finite difference replacement of a PDE












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I'm having trouble with this question. I think that of of the partial derivatives should be looking for finite difference approximation of these two derivatives using the Taylor series expansion but am unsure of how to go about that. Could someone point me in the right direction? My issue is on how to use the central differences for the first and second derivatives.



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    I'm having trouble with this question. I think that of of the partial derivatives should be looking for finite difference approximation of these two derivatives using the Taylor series expansion but am unsure of how to go about that. Could someone point me in the right direction? My issue is on how to use the central differences for the first and second derivatives.



    The problem










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      0







      I'm having trouble with this question. I think that of of the partial derivatives should be looking for finite difference approximation of these two derivatives using the Taylor series expansion but am unsure of how to go about that. Could someone point me in the right direction? My issue is on how to use the central differences for the first and second derivatives.



      The problem










      share|cite|improve this question













      I'm having trouble with this question. I think that of of the partial derivatives should be looking for finite difference approximation of these two derivatives using the Taylor series expansion but am unsure of how to go about that. Could someone point me in the right direction? My issue is on how to use the central differences for the first and second derivatives.



      The problem







      pde partial-derivative boundary-value-problem finite-differences






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      asked Nov 28 at 15:34









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