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電子課本網(wǎng) 第109頁

第109頁

信息發(fā)布者:
解:原式???$=\sqrt 2-1-1+2(\sqrt 3+1)-\sqrt 2$???
???$ =2\sqrt 3+2-1-1+(\sqrt 2-\sqrt 2)$???
???$ =2\sqrt 3$???
解:原式???$=2x\sqrt x+\sqrt {xy}-(x\sqrt x-5\sqrt {xy})$???
???$ =3x\sqrt x+6\sqrt {xy}$???
當(dāng)???$x=\frac 12,$??????$y=4$???時(shí),
原式???$=3×\frac 12\sqrt {\frac 12}+6\sqrt {\frac 12×4}=\frac {25\sqrt 2}4$???
解:???$(1)S_{△ABC}=2×2×\frac 12=2$???
???$ (2)$???設(shè)點(diǎn)???$A$???到???$BC$???邊的距離為???$h。$???
∴???$\frac 12×h×\sqrt {20}=2$???
解得:???$h=\frac {2\sqrt 5}5$???
∴點(diǎn)???$A$???到???$BC$???邊的距離為???$\frac {2\sqrt 5}5.$???
解:???$a+b=\frac {\sqrt 5+2+\sqrt 5-2}{(\sqrt 5+2)(\sqrt 5-2)}=2\sqrt 5$???
???$ ab=\frac 1{(\sqrt 5+2)(\sqrt 5-2)}=1$???
∴原式???$=\frac {a^2+b^2}{ab}=\frac {(a+b)^2-2ab}{ab}=\frac {20-2}1=18$???
解:???$(1)$???由題意得???$S=(6\sqrt 3)^2-4×(\sqrt 3)^2=96(\ \mathrm {cm^2})$???
???$(2)V=(6\sqrt 3-2\sqrt 3)(6\sqrt 3-2\sqrt 3)\sqrt ×\sqrt 3=48\sqrt 3(\ \mathrm {cm^2}).$???