A First Course in Projective Geometry

Cover A First Course in Projective Geometry
A First Course in Projective Geometry
Edward Howard Smart
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Through B draw any straight line XBY (Fig. 100).
From B mark off lengths XB, BY in the given ratio (X and Y will be on the same side of B if the ratio is positive ; on opposite sides if negative).
CROSS-RATIOS 195 Let AX, CY meet in V ; then VD parallel to XBY will cut ABC at the point required.
For pencils, take the range on any convenient transversal, and proceed as before.
§ 11. Piiop. The six cross-ratios of four points can all be expressed in terms of the trigonometrical functions of an an
...gle.
Let P (Fig. 101) be one of the points of intersection of the circles on AC and BD as diameters.
Fig. 101.
The cross-ratios for the range A BCD may be expressed in terms of ^, where 2^ is the angle at which these circles intersect.
We have at once from the figure, angle APB = compt. Of angle BPC = angle CPD. Also angle APD + angle BPC = angle APC + angle BPD = 2 right angles. . '. Angle APD = suppt. Angle BPC and sin APD = sin BPC.
Moreover, since the angle at which the circles intersect is equal to the angle between the radii to a point of intersection, angle APB = angle PBD - angle PAD = 1 (angle PYD - angle PXD) - ^ angle XPY = 6*.


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