Proposition 4.2
| elem.4.1 | Into a given circle to fit a straight line equal to a given straight line which is not greater than the diameter of the circle. | image |
| elem.4.2 | In a given circle to inscribe a triangle equiangular with a given triangle. | image |
| elem.4.3 | About a given circle to circumscribe a triangle equiangular with a given triangle. | image |
| elem.4.4 | In a given triangle to inscribe a circle. | image |
| elem.4.5 | About a given triangle to circumscribe a circle. | image |
| elem.4.6 | In a given circle to inscribe a square. | image |
| elem.4.7 | About a given circle to circumscribe a square. | image |
| elem.4.8 | In a given square to inscribe a circle. | image |
| elem.4.9 | About a given square to circumscribe a circle. | image |
| elem.4.10 | To construct an isosceles triangle having each of the angles at the base double of the remaining one. | image |
| elem.4.11 | In a given circle to inscribe an equilateral and equiangular pentagon. | image |
| elem.4.12 | About a given circle to circumscribe an equilateral and equiangular pentagon. | image |
| elem.4.13 | In a given pentagon, which is equilateral and equiangular, to inscribe a circle. | image |
| elem.4.14 | About a given pentagon, which is equilateral and equiangular, to circumscribe a circle. | image |
| elem.4.15 | In a given circle to inscribe an equilateral and equiangular hexagon. | image |
| elem.4.16 | In a given circle to inscribe a fifteen-angled figure which shall be both equilateral and equiangular. | image |
Clay Mathematics Institute Historical Archive
Published May 8, 2008. Copyright 2008, Clay Mathematics Institute
Proposition 4.2