A General Geometry And Calculus : Including book I. of the General Geometry, Treating of Loci in a Plane; And An Elementary Course in the Differential And Integral Calculus

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13 7 • JPfop, — The general value of the intercepts^ of the axes by a tangent are .dx' 'dy' ^ — y\j.,,^ and Y=y' — x'£^ ; in which X is the intercept on the axis of x, and Y that on the axis of y, (x'j y') being the point of tangency.
Dem.— The equation of a tangent being y — y' = -r-:(x — a;'), if we find where (JLvu this line cuts the axes by making 2/ = for the intercept on the axis of x, and finding the value of x ; and cc = and finding the value of y for the intercept on the axis of y, we
...have the results sought. Thus for y = 0, and a: = X, we have — y' = dv ' dx' -7^(X-=- a;'), or X = x' — v'-r-. For x = 0, and y = Y. we have Y — y' = dx dy -^,(0 — X'), or F= y' — a'^. Q. e. d.
dic ^ ' -^ dx' ScH. — In solving an example we may either apply these formulae, ; or, first get the equation of the tangent and then make x and y successively = 0. This is but an application of [26., 1st).
Ex. 1. From A^y"^ + B-x"- = A^B"^, show that a tangent to an ellipse A^ B-i cuts the axes at X -== — -, and F = — ^ ; i.


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