Most people cringe in horror at the mere mention of calculus, but one man loved it so much, he designed his Toronto dream house around it. And now the so-called “Integral House” — named ...

We generalize the notions of the fractional g-integral and g-derivative by introducing variable lower limit of integration. We discuss some properties and their relations. Finally, we give a ...

Integration techniques are most common in Calculus II courses, which – despite not having graduated high school – Bruda claims as his favorite mathematics course to date.

Leibnitz, reflecting upon these statements on the part of Newton, arrived by a somewhat different path at the Differential and Integral Calculus, reasoning, however, concerning infinitely great ...

The Calculus is made up of a few basic principles that anyone can understand. If looked at in the right way, it’s easy to apply these principles to the world around you and to see how the rea… ...

How much do we spend on advertising? And the like. In many organizations, however, the realization has dawned that marketing is an integral part of the strategic calculus of the company.

Linear algebra is important for solving certain kinds of ODEs; it's hard to argue that doesn't involve calculus (although it's more getting linear algebra in your calculus than the other way around).

Double and triple integrals in Cartesian, polar and spherical coordinates. Vector fields and the fundamental theorems of vector calculus developed, line and surface integrals, Green's theorem, ...

Get formulae and important terms from the unit Integral Calculus for quick revision. These formulae are very useful during competitive examination.

This is especially true of the calculus, and experience has often shown that, in the case of non-specialist technical students, the calculus is sometimes regarded as a system of purely formal ...