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In this thesis, we have solved the double integrals by extending Gauss-Legendre rule on the
rectangular regions [a,b]x[c,d].The given region of integration are transformed to [−1,1]x
[−1,1] is evaluated as the functional values at each nodal point of integration. Finally, we
applied the Gauss-Legendre rule. The error analysis of the double integrals by extending
Gauss-Legendre rule is also discussed in this thesis. Examples are taken in order to check
the validity of the method; and it is shown that the method is more accurate as we have
considered more Gauss sample points |
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