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Use this online midpoint rule calculator for computing the table of integrals of the given function over the interval (a, b) using the midpoint formula. This rule uses the midpoint of every interval as the point at which it evaluates the given function for the Riemann sum.
The Midpoint Rule is a numerical method used to approximate the value of a definite integral. It provides a way to estimate the area under a curve, which is particularly useful when the integral cannot be calculated directly.
Midpoint rule for definite integrals: Enter a function f(x), use the a and b sliders to choose the limits of integration, and use the n slider to increase the number of subintervals.
This tool will calculate the midpoint rule approximation of an integral for a given function, interval, and number of subintervals.
The formula of the midpoint rule of the given function is: a ∫ b f (x) dx= Δx/2 [f (x 0 +x 1 )/2+ f (x 1 +x 2 )/2+…+ f (x n-2 +x n-1 )/2+f (x n-1 +x n )/2] where Δx= (b-a)/n. f (x) is the function whose midpoint is required. a and b are the lower limit and upper limit respectively. Δx is the length of the subinterval.
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