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Conic Sections mind maps

80 mind maps by 74 users · Page 1 of 2

This GoConqr page gathers Conic Sections mind maps on parabolas, circles, ellipses and hyperbolas. With over 70 maps, mostly at school level, it offers school students material to revise curves and equations, and teachers resources for revision. Pick a map to begin.

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More Conic Sections resources

About conic sections mind maps

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Using Conic Sections mind maps

Start with Conics if you want to review the parts of different curves. Its branches include the focus, directrix and vertex of a parabola, as well as parts of a circle and a hyperbola. For a closer look at one curve, several maps called Parabolas cover its definition, vertex and axis of symmetry.

Turn branches into revision

Follow a branch, then cover it and recall the terms it connects. Compare your recall with the map before moving to another curve. Conic Sections Formulas is useful when you want to review parabola equations for vertical and horizontal axes.

When you want to practise rather than review a diagram, switch to flashcards or a quiz on the Conic Sections unit page. You can return to a map to revisit a term or equation afterwards. Choose a branch and see what you can recall.

Frequently asked questions

Which mind map is a useful starting point?

Conics is a useful starting point if you want to review the parts of several curves. It includes branches on parabolas, circles and hyperbolas. For a more focused review, the maps called Parabolas cover topics such as the vertex and axis of symmetry.

Are these mind maps free to use?

Yes. Every mind map listed here is free to open and study without an account. The resources were made by GoConqr users, rather than by GoConqr. A free account also lets you save quiz scores and make your own quizzes, mind maps, flashcards and notes.

Who are these mind maps for?

The collection is mostly at school level. School students can use the maps to revise curve names, parts and equations, while teachers can find material for revision. The maps vary in focus: some cover several conic sections, while others concentrate on parabolas.

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