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電子課本網(wǎng) 第115頁

第115頁

信息發(fā)布者:
$解:原式?=\frac {\sqrt {3}}{2}?$
$解:原式?=\frac {3}{x}?$
$解:原式?=\frac {4b2}{a}?$
$解:原式?=\frac {2\sqrt {2}}{3}?$
$解:原式?=\sqrt {\frac {25}{9}}?$
$? =\frac {5}{3}?$
$解:原式?=\frac {7×2}{9}?$
$? =\frac {14}{9}?$
$解:原式?=\frac {x\sqrt {x}}{5y2}?$
$解:原式?=-\sqrt {\frac {54}{3}}?$
$? =-\sqrt {18}?$
$? =-3\sqrt {2}?$
解:原式?$=-\frac {1}{3}\sqrt {\frac {2}{98}}$?
?$ =-\frac {1}{3}×\frac {1}{7}$?
?$ =-\frac {1}{21}$?
$解:原式?=\sqrt {\frac {16}{5}÷\frac {8}{5}}?$
$? =\sqrt {2}?$
解:原式?$=\frac {1}{2}×\sqrt {6ab÷3a}$?
?$ =\frac {1}{2}\sqrt {2b}$?
$?\sqrt {\frac {125}{26}}?$
$?5\sqrt {\frac {5}{26}}?$
$?5\sqrt {\frac {5}{26}}?$
$解:?(2)\sqrt {n-\frac {n}{n^2+1}}=n\sqrt {\frac {n}{n^2+1}}?$
$證明:?\sqrt {n-\frac {n}{n^2+1}}=\sqrt {\frac {n(n^2+1)-n}{n^2+1}}=\sqrt {\frac {n^3+n-n}{n^2+1}}?$
$?=\sqrt {\frac {n^3}{n^2+1}}=n \sqrt {\frac {n}{n^2+1}}?$
解:設(shè)下底長為?$x$?
?$(2+x)×\sqrt {2}×\frac {1}{2}=\sqrt {50}$?
?$ x=8$?
∴梯形的下底長為?$8$?