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Area Under A Curve: Parallelizing the Riemann Sum Samuel LeemanMunk April 11, 2011, Abstract An explanation of the mathematical basis of Area Under Curve and a study of its parallelization Contents
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01
Determine the boundaries of the area you want to fill out. These boundaries are usually represented by the x-axis and the curve itself.
02
Divide the area into small rectangles by drawing vertical lines from the x-axis to the curve.
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Calculate the area of each rectangle by multiplying its width (the horizontal distance between the vertical lines) by the height (the value of the curve at that particular x-coordinate).
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Add up the areas of all the rectangles to get an approximation of the total area under the curve.
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If a more accurate result is needed, you can further divide the area into smaller rectangles or use numerical integration techniques like the trapezoidal rule or Simpson's rule.

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Area under a curve is the total area that lies beneath the curve on a graph.
Anyone who is analyzing data and needs to determine the total area under a curve.
To calculate the area under a curve, one can use integration or numerical methods.
The purpose of calculating the area under a curve is to determine the total value or quantity represented by the curve.
The curve equation, limits of integration, and any necessary constants or coefficients.
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