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(a) Deduce the equation of the normal to the hyperbola xy = c² at the variable point P (cp, c/p). (b) The normal at P meets the x-axis at Q. Find the Cartesian equation of the locus of the midpoint of PQ, expressing your answer in the form 8y^4 = f(x, y)
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a) y=(p^2 x) +(c/p) -(c p^3) b) f(x,y)=(c^4) - (2 c^2 xy)
I got (a), but how do you get (b)? Not sure how to do it
hope this helps...
ah, thanks! ^.^
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