Hledáme obrazy všech bodů, jejchž vzdálenost od obrazu čísla 6i je menší než jejich vzdálenost od čísla -6. Tyto body vyplní polorovinu s hraniční přímkou v ose úsečky dané body 6i a -6. Vnitřním bodem poloroviny bude např. bod z = 2.Hraniční přímka do řešení nepatří.
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)