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Determine relative position of 3 large (equal) circles and 1 smaller circle within a minimum enclosing circle

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#trigonometry #euclidean-geometry #circles #packing-problem
249
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Given 4 spheres with different center coordinates and radius, what is the maximum radius of the sphere that can fit inside the 4 sphere?

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#packing-problem
76
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Given 3 circles with different center coordinates and radius, what is the maximum radius of the circle that can fit inside the 3 circle in 3D?

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#packing-problem
214
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How many circles of radius R with a D distance between them, fit in rectangle of B x L

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#geometry #analytic-geometry #circles #rectangles #packing-problem
118
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Purpose of perfect codes

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#combinatorics #discrete-mathematics #information-theory #coding-theory #packing-problem
1.1k
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Five circles in a rectangle: can the circles move?

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#geometry #circles #intuition #classical-mechanics #packing-problem
80
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Proof of relation between radii in hexagonal packing of 12 circles in a circle

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#circles #packing-problem
250
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Three circles in a triangle: can the circles move?

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#geometry #circles #intuition #packing-problem
97
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Circle packing: is every optimal arrangement unique?

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#circles #packing-problem
410
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Four circles on a quarter disk: can the circles move?

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#circles #packing-problem
637
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What is the minimum area of a rectangle containing all circles of radius $1/n$?

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#geometry #circles #discrete-geometry #packing-problem
75
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Rectangles of certain Area fitting into larger rectangle of certain dimensions

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#packing-problem
340
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Frame challenge: Find the maximum $n$ such that circles of radius $1, \frac12, \frac13, ..., \frac1n$ can be held immobile by a convex frame.

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#geometry #circles #convex-geometry #discrete-geometry #packing-problem

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