Сравни дроби, приведя их к общему знаменателю: а) \dfrac{-6}{7} \gt \dfrac{-19}{21}, так как \dfrac{^{3/}-6}{7} = \dfrac{-18}{21} и \dfrac{-18}{21} \gt \dfrac{-19}{21}; б) \dfrac{3}{4} \dfrac{13}{20}, так как \dfrac{3}{4}= и \dfrac{13}{20}; в) \dfrac{-13}{25} \dfrac{-2}{5}, так как \dfrac{-2}{5}= и \dfrac{-13}{25}; г) \dfrac{-7}{24} \dfrac{-3}{8}, так как \dfrac{-3}{8}= и \dfrac{-7}{24}; д) \dfrac{15}{49} \dfrac{2}{7}, так как \dfrac{2}{7}= и \dfrac{15}{49}; е) \dfrac{-13}{18} \dfrac{-7}{6}, так как \dfrac{-7}{6}= и \dfrac{-13}{18}; ж) \dfrac{-19}{48} \dfrac{-7}{16}, так как \dfrac{-7}{16}= и \dfrac{-19}{48}.
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Сравни дроби, приведя их к общему знаменателю:

а) \(\dfrac{-6}{7} \gt \dfrac{-19}{21}\) , так как \(\dfrac{^{3/}-6}{7} = \dfrac{-18}{21}\) и \(\dfrac{-18}{21} \gt \dfrac{-19}{21}\) ;

б) \(\dfrac{3}{4}\) [ \(\gt\) | \(\lt\) | \(=\) ] \(\dfrac{13}{20}\) , так как \(\dfrac{3}{4}=\) [ ] и [ ][ \(\gt\) | \(\lt\) | \(=\) ] \(\dfrac{13}{20}\) ;

в) \(\dfrac{-13}{25}\) [ \(\gt\) | \(\lt\) | \(=\) ] \(\dfrac{-2}{5}\) , так как \(\dfrac{-2}{5}=\) [ ] и [ ][ \(\gt\) | \(\lt\) | \(=\) ] \(\dfrac{-13}{25}\) ;

г) \(\dfrac{-7}{24}\) [ \(\gt\) | \(\lt\) | \(=\) ] \(\dfrac{-3}{8}\) , так как \(\dfrac{-3}{8}=\) [ ] и [ ][ \(\gt\) | \(\lt\) | \(=\) ] \(\dfrac{-7}{24}\) ;

д) \(\dfrac{15}{49}\) [ \(\gt\) | \(\lt\) | \(=\) ] \(\dfrac{2}{7}\) , так как \(\dfrac{2}{7}=\) [ ] и [ ][ \(\gt\) | \(\lt\) | \(=\) ] \(\dfrac{15}{49}\) ;

е) \(\dfrac{-13}{18}\) [ \(\gt\) | \(\lt\) | \(=\) ] \(\dfrac{-7}{6}\) , так как \(\dfrac{-7}{6}=\) [ ] и [ ][ \(\gt\) | \(\lt\) | \(=\) ] \(\dfrac{-13}{18}\) ;

ж) \(\dfrac{-19}{48}\) [ \(\gt\) | \(\lt\) | \(=\) ] \(\dfrac{-7}{16}\) , так как \(\dfrac{-7}{16}=\) [ ] и [ ][ \(\gt\) | \(\lt\) | \(=\) ] \(\dfrac{-19}{48}\) .