File:Johnson's Theorem.svg
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| Description |
English: A diagram showing Johnson's theorem. If three circles of radius r (blue) intersect at H, the circle drawn through the other three intersections (the circumcircle, red, of ΔABC, black) also has radius r. The Johnson triangle of ΔABC is then the triangle drawn between the three centres of the circles (green). The circumcircle of the Johnson triangle (orange) also has radius r. |
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| Date | |||
| Source | Own work | ||
| Author | Inductiveload | ||
| Permission (Reusing this file) |
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File history
Click on a date/time to view the file as it appeared at that time.
| Date/Time | Thumbnail | Dimensions | User | Comment | |
|---|---|---|---|---|---|
| current | 02:58, 22 March 2009 | | 300 × 300 (16 KB) | Inductiveload | added johnson triangle circumcircle |
| 02:54, 22 March 2009 |  | 300 × 300 (15 KB) | Inductiveload | added johnson triangle | |
| 02:48, 22 March 2009 |  | 300 × 300 (15 KB) | Inductiveload | {{Information |Description={{en|1=A diagram showing en:Johnson's theorem. If three circles of radius ''r'' intersect at ''H'', the circle drawn through the other three intersections (the circumcircle of ΔABC also has radius ''r''.}} |Source=Ow |
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