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Number of Interval 30 Lower Limit 0 Upper Limit 87.5 Inegration Method 1 x 3 f(x) 1210.286380478 1.8154E+03 Min # Intervals 1 Max # Intervals 10 530.4292463114 0 2 4 6 8 0.00000 200.00000 400.00000 600.00000 800.00000 1000.00000 1200.00000 1400.00000 1600.00000 1800.00000 2000.00000

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Page 1: Numerical Integration

Number of Intervals 30Lower Limit 0Upper Limit 87.5

Inegration Method 1

x 3

f(x) 1210.286380478

1.8154E+03

Min # Intervals 1Max # Intervals 10

530.4292463114

0 2 4 6 8 10 120.00000

200.00000

400.00000

600.00000

800.00000

1000.00000

1200.00000

1400.00000

1600.00000

1800.00000

2000.00000Value of Integral

Page 2: Numerical Integration

0 2 4 6 8 10 120.00000

200.00000

400.00000

600.00000

800.00000

1000.00000

1200.00000

1400.00000

1600.00000

1800.00000

2000.00000Value of Integral

Page 3: Numerical Integration

# intervals Value1 1815.432 952.90723 721.72854 630.87855 586.71896 562.12447 547.07958 537.22599 530.4292

10 525.5469

Page 4: Numerical Integration

TrapezoidalSimpson 1/3Simpson 3/8Gauss 2 pntGauss 3 pntGauss 4 pnt


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