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3t \right)^2-\left(\frac{3}{2}-t\right)^2 &= 3 \\ \vdots & \\ 52 t^2 +96t +27 &= 0 \end{aligned} \] Kořeny této kvadratické rovnice jsou \(t_1=-\frac{9}{26}\)
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3 ... 52t2 + 96t+ 27 = 0 2 Pierwiastkami tego równania kwadratowego są t1 = − 9 26 i t2 = − 3 2 . Podstawiamy t1 do równań parametrycznych i otrzymujemy: x1 = 5 2 + 3 · ( − 9
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