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As propriedades da adição são regras que facilitam os cálculos .As principais são: Propr. Comutativa: A ordem dos termos não altera o resultado. Exemplo: 5 + 3 = 3 + 5 Propr. Associativa: A forma como os termos são agrupados não muda a soma. Exemplo: + 4 = 2 + Elemento Neutro: O número 0 não altera o valor de um número somado a ele. Exemplo: 7 + 0 = 7 Propr. do Fechamento: A soma de dois números naturais sempre resulta em outro número natural. #matematica #Sdv #educação
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تنزيل
1. Comutativa: A ordem dos fatores não altera o produto. Exemplo: 3 × 5 = 5 × 3 2. Associativa: A maneira como agrupamos os fatores não altera o produto. Exemplo: × 4 = 2 × 3. Elemento Neutro: O número 1 é o elemento neutro, pois qualquer número multiplicado por 1 continua o mesmo. Exemplo: 7 × 1 = 7 4. Distributiva: A multiplicação pode ser distribuída sobre a adição ou subtração. Exemplo: 2 × = + . . #enem #concurso #mundo
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تنزيل
تحميل
kwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwaikwai kwaikwaikwaikwaikwaikwaikwaikwaikwaikwai