Question

Resolva a expressão numérica abaixo.

Answer 1

Resposta:

$\boxed{1}$

Explicação passo-a-passo:

$\sqrt{81} \div \sqrt[3]{27} \times ( {5}^{3} \div ( {500}^{0} + ( {5}^{1} + {3}^{3} - \sqrt[6]{64} ) - \sqrt{36} )) - \sqrt{196}$

$9 \div \sqrt[3]{27} \times ( {5}^{3} \div ( {500}^{0} + ( {5}^{1} + {3}^{3} - \sqrt[6]{64} ) - \sqrt{36} )) - \sqrt{196}$

$9 \div 3 \times ( {5}^{3} \div (1 + (5 + 27 - 2) - 6)) - 14$

$9 \div 3 \times ( {5}^{3} \div (1 + 30 - 6)) - 14$

$9 \div 3 \times ( {5}^{3} \div 25) - 14$

$9 \div 3 \times ( {5}^{3} \div {5}^{2} ) - 14$

$9 \div 3 \times 5 - 14$

$15 - 14$

$\boxed{1}$