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電子課本網(wǎng) 第112頁(yè)

第112頁(yè)

信息發(fā)布者:
D
-1
??$\sqrt{5}$??或??$\sqrt{13}$??
解:原式??$=\frac {a+2-3}{(a+2)(a-2)}×\frac {a(a+2)}{a-1}$??
??$=\frac {a}{a-2}$??
當(dāng)??$a=\sqrt{6}+2$??時(shí)
原式??$=\frac {\sqrt{6}+2}{\sqrt{6}+2-2}$??
??$=\frac {3+\sqrt{6}}{3}$??
解:?$(1)$?猜想,?$\sqrt{2011}-\sqrt{2010}>\sqrt{2012}-\sqrt{2011}$?
?$\sqrt{2011}-\sqrt{2010}=\frac {(\sqrt{2011}-\sqrt{2010})(\sqrt{2011}+\sqrt{2010})}{\sqrt{2011}+\sqrt{2010}}=\frac 1{\sqrt{2011}+\sqrt{2010}}$?
?$\sqrt{2012}-\sqrt{2011}=\frac {(\sqrt{2012}-\sqrt{2011})(\sqrt{2012}+\sqrt{2011})}{\sqrt{2012}+\sqrt{2011}}=\frac 1{\sqrt{2012}+\sqrt{2011}}$?
?$∵\(yùn)sqrt{2011}+\sqrt{2010}<\sqrt{2012}+\sqrt{2011}$?
?$∴\frac 1{\sqrt{2011}+\sqrt{2010}}>\frac 1{\sqrt{2012}+\sqrt{2011}},$?即?$\sqrt{2011}-\sqrt{2010}>\sqrt{2012}-\sqrt{2011}$?
?$(2)$?由?$(1)$?可得
原式??$=\sqrt{2}-1+\sqrt{3}-\sqrt{2}+....+10-\sqrt{99}$??
?$=10-1$?
?$=9$?