Simpsons 1/3 Rule Calculator

Simpson's 1/3 Rule is used to estimate the value of a definite integral. It is a method for numerical integration. It works by creating an even number of intervals and fitting a parabola in each pair of intervals. Simpson's rule provides the exact result for a quadratic function or parabola.

baIn x dx = h/3 [(y0 + yn) + 2(y2 +.... yn-2) + 4(y1 +..... yn-1)]
Where 'x' is an equation 'a' refers Upper Limit and 'b' refers Lower Limit.

Simpson's Rule Numerical Integration

Equation
Lower Limit
Upper Limit
Select the precision that you need

Result    f(y) =

Conditions to write equation:
Write exp(y) to calculate ey value
Write log(x,y) to find logyx value
Write sin(y) to get sin y value
Use pow(y,2) for y2
Use y as an operand
Please check your equation before submitting.
Click here to see Examples

Simpson's 1/3 Rule is used to estimate the value of a definite integral. It is a method for numerical integration. It works by creating an even number of intervals and fitting a parabola in each pair of intervals. Simpson's rule provides the exact result for a quadratic function or parabola.

baIn x dx = h/3 [(y0 + yn) + 2(y2 +.... yn-2) + 4(y1 +..... yn-1)]
Where 'x' is an equation 'a' refers Upper Limit and 'b' refers Lower Limit.

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Numerical Integration is done in this calculator using Simpson's 1/3 Rule


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