LIM-5.B—Interpret the limiting case of the Riemann sum as a definite integral
Syllabus
2020
Objective
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Level
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LIM-5.B—Interpret the limiting case of the Riemann sum as a definite integral
LIM-5.B Interpret the limiting case of the Riemann sum as a definite integral.
LIM-5.B.1 The limit of an approximating Riemann sum can be interpreted as a definite integral.
LIM-5.B.2 A Riemann sum, which requires a partition of an interval I, is the sum of products, each of which is the value of the function at a point in a subinterval multiplied by the length of that subinterval of the partition.
Enduring understanding LIM-5: Definite integrals can be approximated using geometric and numerical methods.