解:∵$x<1$,
∴$\sqrt {(x-1)^2}=1-x$
∴$y=\frac {1-x}{x-1}+3=-1+3=2$
$ $原式$=y·\sqrt {3y}÷\sqrt {\frac {1}{y^4}}·\sqrt {\frac {1}{y}}$
$ =y·\sqrt {3y}·\sqrt {y^4}·\sqrt {\frac {1}{y}}$
$ =y·\sqrt {3y· y^4·\frac {1}{y}}$
$ =y·\sqrt {3y^4}$
$ =\sqrt {3}y^3$
$ $将$y=2$代入得:
$ $原式$=\sqrt {3}×2^3=8\sqrt {3}$