Apotemi Yayinlari Analitik Geometri – Fast

Thus final: minimal area 0 as m→0, but triangle degenerates. For non-degenerate, no minimum, but if they ask for minimizing area among non-degenerate, it's arbitrarily small.

Coordinates of ( R_1, R_2 ) in terms of ( t ): ( R_i = (t_i - 2, m t_i) ). Apotemi Yayinlari Analitik Geometri

Use ( x_0^2 + y_0^2 = 16 ): [ \left( \frac23(Y - 1) \right)^2 + \left( -\frac23(X + 2) \right)^2 = 16. ] [ \frac49 (Y - 1)^2 + \frac49 (X + 2)^2 = 16. ] Multiply by ( 9/4 ): [ (Y - 1)^2 + (X + 2)^2 = 36. ] Thus final: minimal area 0 as m→0, but