(ENEM – ADAPTADO) Um mestre de obras deseja fazer uma laje com espessura de 50 cm utilizando concreto usinado, conforme as dimensões do projeto dadas na figura. O concreto para fazer a laje será fornecido por uma usina que utiliza caminhões com capacidades máximas de 2 m ³, 5 m ³ e 10 m ³ de concreto.
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)
Qual a menor quantidade de caminhões, utilizando suas capacidades máximas, que o mestre de obras deverá pedir à usina de concreto para fazer a laje ?
Dez caminhões com capacidade máxima de 10 m ³
Cinco caminhões com capacidade máxima de 10 m ³
Um caminhão com capacidade máxima de 5 m ³
Dez caminhões com capacidade máxima de 2 m ³
Um caminhão com capacidade máxima de 2 m ³