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Limits of Integration

Definition

The limits of integration are the values that determine the range over which an integral is evaluated. They specify the starting and ending points on the x-axis for finding the area or calculating other quantities using integration.

Analogy

Think of limits of integration as the boundaries of a playground. Just like you can only play within the designated area, when evaluating an integral, you can only calculate within the specified limits.

Related terms

Definite Integral: A definite integral is used to find the exact value of an area under a curve or to calculate other quantities. It involves integrating a function between specific limits.

Indefinite Integral: An indefinite integral represents a family of functions that differ by a constant. It does not have specific limits and is often used to find antiderivatives.

Riemann Sum: A Riemann sum is an approximation method for finding areas under curves by dividing them into smaller rectangles. It becomes more accurate as these rectangles become narrower.

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AP® and SAT® are trademarks registered by the College Board, which is not affiliated with, and does not endorse this website.