Calculus through Data & Modelling: Techniques of Integration

Johns Hopkins places integration in a modeling setting, moving from iterated integrals and plane regions to vector functions and data. The sequence emphasizes how an integral is set up as well as how it is evaluated. It offers a continuation for learners who want to connect integration with shapes and measured quantities.

What you will learn

• Set up iterated and double integrals.
• Describe integration over a plane region.
• Relate vector functions and measured data to integration.

Who this suits

Intermediate learners; detailed prerequisites are not specified. Preview the expected single-variable integration and coordinate geometry.

Before you enroll

Work through the algebra as well as the numerical answer. Sketch the function or region involved and check which assumptions allow the chosen calculus method to apply.

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Put it into practice

Estimate an accumulated quantity from a table of measurements. State how the sampling interval affects the estimate and compare two approximation choices.

Source and review

This overview is based on the provider's published information, checked on 12 October 2026. It is an editorial assessment, not a claim that we completed the resource. Time filters are approximate study ranges; projects and exercises can take longer.

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