integral

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Related to integral calculus: differential calculus

integral

adjective basic, cardinal, central, constituent, elemental, essential, essential to commleteness, fundamental, indispensable, integrant, necessarius, necessary, needed, needful, prerequisite, primary, required, requisite, vital
Associated concepts: integral part of a case
See also: essential, indispensable, inherent, item, necessary, total, unit
References in periodicals archive ?
This research aimed to: 1) determine the level of students' mathematics comprehension and previous mathematics performance; 2) determine the level of students' conceptual understanding of finding the area of plane regions in Integral Calculus; and 3) determine the impact of students' mathematics comprehension and previous mathematics performance on their conceptual understanding of finding the area of plane regions in Integral Calculus.
Maplesoft has converted The Mathematics Survival Kit book into an interactive electronic format, covering 115 topics from algebra to integral calculus.
The book of the same name is presented in electronic format covering 115 topics from algebra to integral calculus.
But as a math major at Brooklyn College, I became frustrated with the lack of practical uses for integral calculus.
Independently of Newton , he developed and published (1684) the system of differential and integral calculus which became the basis for modern mathematics.
Integration is an important function of calculus, and Introduction to Integral Calculus combines fundamental concepts with scientific problems to develop intuition and skills for solving mathematical problems related to engineering and the physical sciences.
Authors Morris and Stark present students and academics with a comprehensive introduction to both differential and integral calculus using real-world examples from a variety of fields, including entrepreneurship, economics, environmental science, and the social sciences.
The text is highly technical, with many color maps, graphs, and illustrations, and equations utilizing up to differential and integral calculus.
of Barcelona) sets out the basic facts of linear functional analysis and its applications to some fundamental aspects of mathematical analysis, for graduate students of mathematics familiar with general topology, integral calculus with Lebesgue measure, and elementary aspects of normed or Hilbert spaces.
One central idea of integral calculus is that both the Riemann Lower Sum, and the Riemann Upper Sum are approximations for the area under the graph of y = f( x) (see [3] and [4]):
Secondly, the formal manipulations required for high school differential calculus questions are simpler than those for integral calculus.
Hilger says that one can generalize differential and integral calculus (for functions of one variable) by replacing the range of definition of the functions under consideration by an arbitrary measure chain (or time scale).

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