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Required by (dependents) (13)
- I.1Proposition I.1On a given finite straight line to construct an equilateral triangle.
- I.2Proposition I.2To place at a given point (as an extremity) a straight line equal to a given straight line.
- I.13Proposition I.13If a straight line set up on a straight line make angles, it will make either two right angles or angles equal to two…
- I.14Proposition I.14If with any straight line, and at a point on it, two straight lines not lying on the same side make the adjacent angles…
- I.30Proposition I.30Straight lines parallel to the same straight line are also parallel to one another.
- I.48Proposition I.48If in a triangle the square on one of the sides be equal to the squares on the remaining two sides of the triangle, the…
- II.11Proposition II.11To cut a given straight line so that the rectangle contained by the whole and one of the segments is equal to the…
- III.4Proposition III.4If in a circle two straight lines cut one another which are not through the centre, they do not bisect one another.
- III.21Proposition III.21In a circle the angles in the same segment are equal to one another.
- III.35Proposition III.35If in a circle two straight lines cut one another, the rectangle contained by the segments of the one is equal to the…
- III.36Proposition III.36If a point be taken outside a circle and from it there fall on the circle two straight lines, and if one of them cut…
- III.37Proposition III.37If a point be taken outside a circle and from the point there fall on the circle two straight lines, if one of them cut…
- V.7Proposition V.7Equal magnitudes have to the same the same ratio, as also has the same to equal magnitudes.
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