Hogy csináljam meg így ilyen hullámosra/göndörre a hajamat, mint például Eva Longoria-nak van ezeken a képeken?
A helyzet az, hogy egyenes a hajam, de szeretnék szalagavatóra ilyen hajat. Mit ajánlanátok? Hogy csináljam meg, hogy tartós is legyen?
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