Podemos ordenar fracciones de menor a mayor o viceversa, pero [b]¿Cómo identificamos cuáles son mayores y cuáles son menores?. [/b][br][list=1][*]Si dos fracciones tienen el[b] mismo denominador[/b] simplemente habría que fijarse en cuál tiene el numerador mayor. [/*][*]si tienen [b]denominadores distintos[/b] habría hacer el denominador común de todas [color=#ff7700][b](mínimo común múltiplo)[/b][/color] y después comparar sus numeradores.[/*][/list][img]https://lh3.googleusercontent.com/proxy/oyhZBMV9sFXRux6gaOUiAabCIUsbdQ3_Db-awVD8TAb9Eh0iRikA7mWKiAt1RKG7RVtzr4Wg3DWgEgOKqu5TbT4CGeoj9MTg99tjkvR0mmhYxppSMc1JHRCzYv5Wd5x3ZjK0xegcYXzdjF1EZq06Gh2xrSQg_Un6wu02EoUTkf-Z[/img]
¿En que se diferencia una fracción de un número entero?¿Qué significa que una fracción sea mayor o menor que otra?[br]
Miguel, un jugador de baloncesto, lanzó en un partido 9 tiros libres, de los cuales encestó 7. Sin embargo Clara, otra jugadora de baloncesto, lanzó 12 tiros, de los cales acertó 9. Con estas cifras, ¿Quién ha demostrado ser mejor lanzador? 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[/img]