Frações a partir de diferentes representações geométricas

Nessa atividade espera-se que a/o estudante reconheça denominador e numerador, e que também trabalhe a ideia de frações equivalentes.
[b]Para usar o applet:[/b][br][br]Identifique a fração do todo que a parte pintada representa e digite-a no lugar indicado. [br]Clique em "Verifique" para conferir o resultado.[br]Clique em "Nova fração" para obter um novo problema.[br]
Exercício 1
Qual fração está representada na figura seguinte?[br][img]data:image/png;base64,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[/img]
Exercício 2
Qual das figuras seguintes representa [math]\frac{6}{10}[/math]?
Close

Information: Frações a partir de diferentes representações geométricas