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Brief course in analytic geometry (1911)

Tanner, J. H. (John Henry), b. 1861, Allen, Joseph · New York, American Book Co · leaf 46

An illustration from Brief course in analytic geometry, 1911, leaf 46
nts all lie on the same straight line. 3. Are the points (2, 3), (1, 3), and (3, 9) coUinear ? 4. Prove that the area of the triangle formed by the points(0, 0), (a, b), and (mc, md) is m times the triangle formed bythe points (0, 0), (a, b), and (c, d). 5. Derive formula [6] from the relation A =… … FiQ. 15. Pi = (a;,, y,) and Pj = (^211/2) be the two given points, P3 = (a;,, ^3)the required point, and let the ratio of the parts into which P3divides P1P2 be j/ii: wij; i.e., let P1P3: P3P2 = wii: wij. Draw theordinates JfiPi, M-iP^, M^P^, and through P, and P3 draw lines 30 GEOMETRIC…

Geometry, Analytic

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