Hart, C. A. (Clara Avis), b. 1863, Feldman, Daniel D., b. 1872 · New York, American Book Co · leaf 309
ribed condition. 3. .-. CF is the locus of all points equi- distant from A and B. q.e.d. Second Method (Fig. 2)Argument 1. Same as Arg. 1, above. 2. Let R be any point such that RA =BB, Then R lies in CF, i.e. every pointwhich satisfies the prescribed condi-tion lies in CF. 3. Same as Arg. 3^… … -B Given circle 0, line AB^ and diameter Its _L AB,To prove ES the locus of the mid-points of all chords ofcircle 0 that are II AB, Argument 1. Let P be any point in diameter /?s. Through P draw FG II AB. 2. Now ES ± AB. 3. .-. i?5 ± FG. 4. .. P is the mid-point of FG^ a chord II AB. 5. Let Q be…
Geometry, Plane · Geometry, Solid
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