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$ \begin{aligned}解:原式&=\frac {b2}{a2}·a2 \\ &=b2 \\ \end{aligned}$
$ \begin{aligned}解:原式&=\frac {x2-1+1}{x2} \\ &=1 \\ \end{aligned}$
$ \begin{aligned}解:原式&=\frac {2+a-1}{(a+1)(a-1)} \\ &=\frac {a+1}{(a+1)(a-1)} \\ &=\frac {1}{a-1} \\ \end{aligned}$
$ \begin{aligned} 解:原式&=\frac {x+3}{x-1}·\frac {x-1}{x(x+3)} \\ &=\frac{1}{x} \\ \end{aligned}$
$解:原式=\frac {6-3(x-4)}{(x+4)(x-4)}·\frac {x-6}{x-6}$
$=\frac {18-3x}{(x+4)(x-4)}·\frac {x-4}{x-6}$
=$-\frac{3}{x + 4}$
$解:原式=\frac {2x2+3xy+y2}{x+y}-\frac {x2+2xy+xy+2y2}{x+y}$
$=\frac {x2-y2}{x+y}$
$=\frac {(x+y)(x-y)}{x+y}$
$=x-y$