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電子課本網(wǎng) 第139頁

第139頁

信息發(fā)布者:
$解:原式?=\frac {(a-b)^2}{(a+b)(a-b)}×\frac {ab}{b-a}?$
$? =-\frac {ab}{a+b}?$
$ 當(dāng)?a=\sqrt 2+1,??b=\sqrt 2-1?時(shí)$
$ 原式?=-\frac {(\sqrt 2+1)(\sqrt 2-1)}{\sqrt 2+1+\sqrt 2-1}=-\frac 1{2\sqrt 2}=-\frac {\sqrt 2}4?$
解:?$(1)$?原式?$=\frac {3×(\sqrt {10}-\sqrt 7)}{(\sqrt {10}+\sqrt 7)(\sqrt {10}-\sqrt 7)}=\sqrt {10}-\sqrt 7$?
原式?$=\frac {10-7}{\sqrt {10}+\sqrt 7}=\frac {(\sqrt {10})^2-(\sqrt 7)^2}{\sqrt {10}+\sqrt 7}=\frac {(\sqrt {10}+\sqrt 7)(\sqrt {10}-\sqrt 7)}{\sqrt {10}+\sqrt 7}=\sqrt {10}-\sqrt 7$?
?$(2) $?原式?$ =\frac {\sqrt 3-1}{(\sqrt 3+1)(\sqrt 3-1)}+\frac {\sqrt 5-\sqrt 3}{(\sqrt 5+\sqrt 3)(\sqrt 5-\sqrt 3)}+·s+\frac {\sqrt {2 \mathrm n+1}-\sqrt {2 \mathrm n-1}}{(\sqrt {2 \mathrm n+1}+\sqrt {2 \mathrm n-1})(\sqrt {2 \mathrm n+1}-\sqrt {2 \mathrm n-1})}$?
?$ =\frac {\sqrt 3-1}2+\frac {\sqrt 5-\sqrt 3}2+·s+\frac {\sqrt {2 \mathrm n+1}-\sqrt {2 \mathrm n-1}}2$?
?$ =\frac {\sqrt {2 \mathrm n+1}-1}2 $?