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信息发布者:
D
D
8
​$ 9\sqrt {2}$​
解:​$(1) $​∵​$\sqrt {32}=4\sqrt {2},\sqrt {50}=5\sqrt {2},2\sqrt {\frac {1}{18}}=\frac {\sqrt {2}}{3},$​
∴​$\sqrt {32},\sqrt {50},2\sqrt {\frac {1}{18}}$​是同类二次根式​$ $​
​$(2) $​∵​$\sqrt {4x^3}=2x\sqrt {x},\sqrt {8x^2}=2x\sqrt {2},$​
∴​$\sqrt {4x^3},2\sqrt {2x},\sqrt {8x^2}(x≥0)$​不是同类二次根式​$ $​
​$(3) \sqrt {3x},\sqrt {3a^2x^3}=ax\sqrt {3x}(a>0),$​
​$\sqrt {\frac {xy^2}{3}}(y>0)=\frac {y\sqrt {3x}}{3}.$​
∴​$\sqrt {3x},\sqrt {3a^2x^3}(a>0),\sqrt {\frac {xy^2}{3}}(y>0)$​是同类二次根式