MATE GGZZ I/5. Gaia-Estadistika dimentsio bakarra/Ariketa gehigarriak Pregunta_15 Zer motatakoa da grafiko hau?:

 

 

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 1.0000000 0.3333333 0 true true abc Respuesta correcta

]]> Respuesta parcialmente correcta.

]]> Respuesta incorrecta.

]]> Sektore-grafikoa.

]]> Barra-grafikoa.

]]> Histograma

]]> Maiztasun-poligonoa.

]]>