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Geometrical Proof of the Tangency of the Inscribed and Nine-Point Circles
Published online by Cambridge University Press: 20 January 2009
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S (fig. 85) is the circumscribed centre, and O the orthocentre of the triangle ABC; AX the perpendicular from A on BC, and P the middle point of BC.
SP produced bisects the arc BC in V, and I, the centre of the inscribed circle, lies on AV, and is so situated that AI.IV = 2Rr. (See Note). Also the angle XAV = angle AVS = angle SAV
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- Copyright © Edinburgh Mathematical Society 1886