Ordenen rationale getallen

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Vul aan met <, > of =

1. \(\dfrac{14}{9}\ldots\dfrac{17}{8}\)
2. \(\dfrac{-4}{9}\ldots\dfrac{-2}{11}\)
3. \(\dfrac{37}{2}\ldots18{,}4\)
4. \(\dfrac{-751}{100}\ldots-8{,}51\)
5. \(\dfrac{8}{19}\ldots\dfrac{5}{9}\)
6. \(\dfrac{-88}{5}\ldots-17{,}7\)
7. \(\dfrac{19391}{1000}\ldots19{,}391\)
8. \(\dfrac{73}{10}\ldots7{,}3\)
9. \(\dfrac{-13}{7}\ldots\dfrac{-11}{9}\)
10. \(\dfrac{-132}{25}\ldots-6{,}28\)
11. \(\dfrac{-10}{11}\ldots\dfrac{-8}{13}\)
12. \(\dfrac{17}{11}\ldots\dfrac{20}{9}\)

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Vul aan met <, > of =

Verbetersleutel

1. \(\dfrac{14}{9}<\dfrac{17}{8}\)
2. \(\dfrac{-4}{9}<\dfrac{-2}{11}\)
3. \(\dfrac{37}{2}>18{,}4\)
4. \(\dfrac{-751}{100}>-8{,}51\)
5. \(\dfrac{8}{19}<\dfrac{5}{9}\)
6. \(\dfrac{-88}{5}>-17{,}7\)
7. \(\dfrac{19391}{1000}=19{,}391\)
8. \(\dfrac{73}{10}=7{,}3\)
9. \(\dfrac{-13}{7}<\dfrac{-11}{9}\)
10. \(\dfrac{-132}{25}>-6{,}28\)
11. \(\dfrac{-10}{11}<\dfrac{-8}{13}\)
12. \(\dfrac{17}{11}<\dfrac{20}{9}\)