TA có: \(\sqrt[3]{216x\sqrt{x}+108x+18\sqrt{x}+1}\)
\(=\sqrt[3]{\left(6\sqrt{x}\right)^3+3\cdot\left(6\sqrt{x}\right)^2\cdot1+3\cdot6\sqrt{x}\cdot1^2+1^3}\)
\(=\sqrt[3]{\left(6\sqrt{x}+1\right)^3}=6\sqrt{x}+1\)
Ta có: \(B=\sqrt{9x+\sqrt[3]{216x\sqrt{x}+108x+18\sqrt{x}+1}}\)
\(=\sqrt{9x+6\sqrt{x}+1}\)
\(=\sqrt{\left(3\sqrt{x}+1\right)^2}=3\sqrt{x}+1\)
=>a=3; b=1
