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The value of $$(3^2)^3 \times 3^{-5} \times \sqrt[3]{216} \div \sqrt{9} \times \sqrt[3]{8}$$ is
First, $$(3^2)^3 \times 3^{-5} = 3^6 \times 3^{-5} = 3$$. Also $$\sqrt[3]{216} = 6$$, $$\sqrt{9} = 3$$ and $$\sqrt[3]{8} = 2$$. Working left to right, $$3 \times 6 \div 3 \times 2 = 12$$.
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