Analytic geometry for colleges, universities, and technical schools (1892)
Nichols, E. W. (Edward West), 1858- · Boston [Mass.] : Leach, Shewell & Sanborn · leaf 33
; and as any negative value of x will render y 18 PLANE ANALYTIC GEOMETRY. imaginary, the curve can have no point to the left of theY-axis. Making x = 0, we find y = J^Q-, hence the curvepasses through the origin, and is tangent to the Y-axis.Making y = 0, we find x =0; hence the curve cuts… … Fig. 7.This curve is called the Parabola.14. Discuss and construct the eqtcation4 a;2 _ 9 2/2 = 36. Hence y = W 4 x^ - 36 9 We see from the form of the equation that the locus mustbe symmetrical with respect to both axes. Looking under LOCI. 19 the radical, we see that any value of x numerically…
Geometry, Analytic
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