A. \(\frac{{ 5}}{{30}}; \frac{6}{{30}}; \frac{{ - 10}}{{30}} \)
B. \(\frac{{ - 5}}{{30}}; \frac{6}{{30}}; \frac{{ - 10}}{{30}} \)
C. \(\frac{{ - 5}}{{30}}; \frac{8}{{30}}; \frac{{ - 10}}{{30}} \)
D. \(\frac{{ - 5}}{{30}}; \frac{6}{{30}}; \frac{{ 10}}{{30}} \)
B
\(\eqalign{ & {{ - 15} \over {90}} = {{ - 15:15} \over {90:15}} = {{ - 1} \over 6}, \cr & {{100} \over {500}} = {{100:100} \over {500:100}} = {1 \over 5}, \cr & {{75} \over { - 225}} = {{ - 75} \over {225}} = {{ - 75:75} \over {225:75}} = {{ - 1} \over 3}. \cr & BCNN(6;5;3) = 30 \cr} \)
Do đó:
\(\eqalign{
& \frac{{ - 15}}{{90}} = \frac{{ - 1}}{6} = \frac{{ - 1.5}}{{6.5}} = \frac{{ - 5}}{{30}}; \cr
& \frac{{100}}{{500}} = \frac{1}{5} = \frac{{1.6}}{{5.6}} = \frac{6}{{30}}; \cr
& \frac{{75}}{{ - 225}} = \frac{{ - 1}}{3} = \frac{{ - 1.10}}{{3.10}} = \frac{{ - 10}}{{30}}. \cr} \)
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