This was discovered by Johannes Kepler about 200 years before its namesake, and it is also known as Keplersche Fassregel. A variation on this rule, the 3/8 [three-eighths] rule, uses cubics rather than quadratics to achieve a similar result. This rule can also be determined by a combination of the midpoint rule and the trapezoid rule of integral approximation. Similar to the trapezoid rule in that it uses known curves to approximate the definite integral of an unknown curve, this is, FTP, what rule of calculus which uses parabolas to approximat
This was discovered by Johannes Kepler about 200 years before its namesake, and it is also known as Keplersche Fassregel. A variation on this rule, the 3/8 [three-eighths] rule, uses cubics rather than quadratics to achieve a similar result. This rule can also be determined by a combination of the midpoint rule and the trapezoid rule of integral approximation. Similar to the trapezoid rule in that it uses known curves to approximate the definite integral of an unknown curve, this is, FTP, what rule of calculus which uses parabolas to approximate definite integrals.          |
This was discovered by Johannes Kepler about 200 years before its namesake, and it is also known as Keplersche Fassregel.
{Simpson’s} Rule