cálculo mental

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MULTIPLICACIONES


tablas de multiplicar 

càlcul mental: multiplicació


multiplicacions en 2 minuts 
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multiplicaciones incompletas
Visualitza la imatge a mida completa
speed grid challenge multiplication

multiplicaciones

multiplicación de números decimales
Miniatura
multiplicar números entre 11 y 19
Miniatura
multiplicar un número de dos cifras por 11


http://www.xtec.cat/~mfortun4/dibuamas.htm
dibuixos amagats
multiplicaciones
sum sense
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
tic tac

http://www.arcademics.com/ grand prix
MATEMÁTICAS PARA LA VIDA. COMPLETA LAS MULTIPLICACIONES
multiplicaciones incompletas










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