The degree of precision of a quadrature formula whose error term is : is 2 1 4 Let I = x? sin(x) dx. The approximation of I using the two-point Gaussian quadrature formula is: 2.56125 0.45327 0.14661...

The degree of precision of a quadrature formula whose error term is :<br>is<br>2<br>1<br>4<br>Let I = x? sin(x) dx. The approximation of I using the two-point Gaussian quadrature<br>formula is:<br>2.56125<br>0.45327<br>0.14661<br>-379.538<br>Find ab and c so that the quadrature formula has the highest degree of precision<br>*(0) – bf (1) + cf(2)<br>a=1/3 b=-2/3 c=1/9<br>

Extracted text: The degree of precision of a quadrature formula whose error term is : is 2 1 4 Let I = x? sin(x) dx. The approximation of I using the two-point Gaussian quadrature formula is: 2.56125 0.45327 0.14661 -379.538 Find ab and c so that the quadrature formula has the highest degree of precision *(0) – bf (1) + cf(2) a=1/3 b=-2/3 c=1/9

Jun 04, 2022

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The degree of precision of a quadrature formula whose error term is : is 2 1 4 Let I = x? sin(x) dx. The approximation of I using the two-point Gaussian quadrature formula is: 2.56125 0.45327 0.14661...

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