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  1. Trapezoid - Wikipedia

    A trapezoidal number is a set of positive integers obtained by summing consecutively two or more positive integers greater than one, forming a trapezoidal pattern.

  2. Trapezoidal Rule - GeeksforGeeks

    Jul 23, 2025 · The trapezoidal rule finds the area under the curve by dividing the area under the curve into various trapezoids and then finding the sum of all the trapezoids.

  3. Trapezoidal Rule - Formula | Trapezoidal Formula - Cuemath

    The trapezoidal rule formula is an integration rule used to calculate the area under a curve by dividing the curve into small trapezoids. Understand the trapezoidal rule formula along with its …

  4. Trapezoid - Definition, Steps, Examples & Questions

    In order for a polygon to be a trapezoid, it must have the following properties: Four sides: A trapezoid is a four-sided polygon. Two parallel sides: A trapezoid has two sides that are …

  5. TRAPEZOID Definition & Meaning - Merriam-Webster

    The meaning of TRAPEZOID is a quadrilateral having only two sides parallel.

  6. TRAPEZOIDAL | English meaning - Cambridge Dictionary

    trapezoidal adjective (BONE) anatomy specialized relating to the trapezoid bone (= a small bone in the wrist):

  7. Trapezoidal Rule Definition - BYJU'S

    In Calculus, “ Trapezoidal Rule ” is one of the important integration rules. The name trapezoidal is because when the area under the curve is evaluated, then the total area is divided into small …

  8. Trapezoidal - definition of trapezoidal by The Free Dictionary

    Define trapezoidal. trapezoidal synonyms, trapezoidal pronunciation, trapezoidal translation, English dictionary definition of trapezoidal. trapezoid n. 1. Mathematics a. A quadrilateral …

  9. Understanding the trapezoidal rule (article) | Khan Academy

    Walk through an example using the trapezoid rule, then try a couple of practice problems on your own.

  10. The Midpoint and Trapezoidal Rules | Calculus II

    The trapezoidal rule for estimating definite integrals uses trapezoids rather than rectangles to approximate the area under a curve. To gain insight into the final form of the rule, consider the …