Calculus
Textbooks
Boundless Calculus
Advanced Topics in Single-Variable Calculus and an Introduction to Multivariable Calculus
Multiple Integrals
Calculus Textbooks Boundless Calculus Advanced Topics in Single-Variable Calculus and an Introduction to Multivariable Calculus Multiple Integrals
Calculus Textbooks Boundless Calculus Advanced Topics in Single-Variable Calculus and an Introduction to Multivariable Calculus
Calculus Textbooks Boundless Calculus
Calculus Textbooks
Calculus
Concept Version 7
Created by Boundless

Double Integrals Over Rectangles

Volume to be Integrated

Volume to be Integrated

Double integral as volume under a surface $z = x^2 − y^2$. The rectangular region at the bottom of the body is the domain of integration, while the surface is the graph of the two-variable function to be integrated.

Source

    Boundless vets and curates high-quality, openly licensed content from around the Internet. This particular resource used the following sources:

    "Multiple integral."
    http://en.wikipedia.org/wiki/Multiple_integral%23Double_integral Wikipedia CC BY.

Related Terms

  • hypervolume
  • Fubini's theorem
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