GoConqr has a new look! Let us know what you think.

Integration mind maps

169 mind maps by 123 users · Page 1 of 5

This GoConqr page gathers over 150 community-made resources on Integration mind maps: quizzes, mind maps, flashcards and notes to revise and practise with.

Select topic

Mind maps

More Integration resources

About integration mind maps

GoConqr Original

Using integration mind maps

Start with Riemann sums if you want to follow a sequence: it sets out how to use x values, rectangles and Δx. For a broader view, Antiderivatives links concepts and definite integrals with applications including rectilinear motion, area, arc length and volume.

Techniques of Integration brings together substitution, completing the square and trigonometric identities. Applications of Integration maps out area between curves and volume using disks, washers and cross sections. These maps offer different routes through the unit, depending on the topic you want to revisit.

Revise one branch at a time

Follow a branch and try recalling its steps or connections before checking the map again. Compare branches to see how topics fit together. If you want to test recall, switch to a quiz on the Integration unit page; for a short formula review, use flashcards there instead.

Pick a branch that interests you and explore its connections.

Frequently asked questions

Which mind map could I start with?

Riemann sums is a useful starting point if you want to follow a sequence involving rectangles and Δx. For a broader set of connections, Antiderivatives covers concepts, definite integrals and applications. Your choice can depend on which part of the unit you want to revisit.

Are these mind maps free to use?

Yes. Every mind map listed here is free to open and study, and you do not need an account to use it. A free account can also save quiz scores and lets you make your own quizzes, mind maps, flashcards and notes.

What topics do the mind maps cover?

The maps cover integration strategies and techniques, as well as specific topics and applications. For example, Techniques of Integration includes substitution and completing the square, while Applications of Integration covers area between curves and volume using disks, washers and cross sections.

Feedback

What is it about?

What do you think of the new look?

How do you like it?