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�PAGE � �PAGE �3� EXERCÍCIOS DA UNIDADE IV MÓDULO 6 Para as adições e subtrações Elimina os parênteses, fazendo o jogo dos sinais. Frações com denominadores iguais, operam-se apenas com os numeradores. Frações com denominadores diferentes, igualam-se os denominadores através do mmc divide o mmc por cada denominador e multiplica o resultado por cada numerador correspondente e opera-se com os numeradores. Simplifique o resultado quando possível. I) Efetue as adições 1) + = + + = = + 2) + = – + = = = – 1 3) + = – – = = = – 1 4) + = + + = = = 5) + = – – = = = 6) + = + – = = = = + II) Efetue as subtrações: 1) – = + – = = – 2) – = – – = = – 3) – = + + = = + = + 1 4) – = – + = = = 5) – = + + = = = 6) – = + – = = = Para as multiplicações Elimina os parênteses, fazendo o jogo dos sinais. Multiplica numerador com numerador, e multiplica denominador com denominador Simplifique o resultado quando possível. III) Realize as multiplicações a seguir: � 1) . = – = – = – 2) . = + = + = + 3) . = + = + 4) . = – = – = – 5) . = + = + = + 6) . = + = + = + � Para as divisões Mantem a primeira fração, troca a divisão para multiplicação e inverte os termos da segunda fração Elimina os parênteses, fazendo o jogo dos sinais. Multiplica numerador com numerador, e multiplica denominador com denominador Simplifique o resultado quando possível IV) Efetue as divisões: Mantem a primeira fração e inverte os termos da segunda fração 1) : = . = + = + = 2) : = . = – = – = – 1 3) : = . = + = + = + 4) : = . = – = – = – 5 5) : = . = – = – = – 6) : = . = – = – = – 2 Na multiplicação somam-se os expoentes. Na divisão subtraem-se os expoentes. V) Efetue as operações indicadas: 1) . = = = 2) . . = = = 3) . . = = = 4) . . = = = 5) . = = = – 6) : = = = 7) : = = = 8) : = = = 9) : = = = = 10) : = = = = Toda base com expoente zero é igual a 1. Base com expoente negativo, inverte os termos da base e troca o sinal do expoente. VI) Resolva: � 1) = 1 2) + + 2 – 1 = + 1 + = + 1 + = 2 3) 50 . 2 – 1 + 2 – 1 : 70 = 1 . + : 1 = 1 . + : 1 = + = 1 4) : = : = : = : = . = 5) . – 5 . = . – 5 . = – = = = 1 � VII) Ache, quando possível, a raiz quadrada de: 1) = = = 2) = = 3) = 4) = = VIII) Resolva as expressões: 1) – 2 + : = – 2 + : = – 2 + : = – 2 + : = – 2 + . = – 2 + = – 2 – = – 2 – = – 2 – = = 2) – = – = – = – = – = – = – = – = – – = = – 3) . = . = . = . = . = . = . = + = + = + 4) : = : = : = : = : = : = . = – = – = – No conjunto dos números racionais, não existe raiz quadrada de radicando negativo. _1590864450.unknown _1590898625.unknown _1590900808.unknown _1590902238.unknown _1590904028.unknown _1590907836.unknown _1590908367.unknown _1590908843.unknown _1590909013.unknown _1590909056.unknown _1590909129.unknown _1590909244.unknown _1590909090.unknown _1590909051.unknown _1590908906.unknown _1590908975.unknown _1590908877.unknown _1590908548.unknown _1590908665.unknown _1590908727.unknown _1590908607.unknown 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