Razlomak u decimalni broj - pozitivan broj
Priprema matematičkog prikaza...
(1) Upiši u kućice rješenja.
Primjer: \( \dfrac{15}{4}= \boxed{3} + \dfrac{{\boxed{3}}}{{\boxed{4}}} \)
| (a) \( \dfrac{28}{2} = \huge{\square} + \dfrac{\Huge{\square}}{\Huge{\square}} \) | (b) \( \dfrac{15}{13} = \huge{\square} \huge{\square} + \dfrac{\Huge{\square}}{\Huge{\square}} \) |
| (c) \( \dfrac{8}{6} = \huge{\square} \huge{\square} + \dfrac{\Huge{\square}}{\Huge{\square}} \) | (d) \( \dfrac{2}{15} = \huge{\square} \huge{\square} + \dfrac{\Huge{\square}}{\Huge{\square}} \) |
| (e) \( \dfrac{5}{8} = \huge{\square} \huge{\square} + \dfrac{\Huge{\square}}{\Huge{\square}} \) | (f) \( \dfrac{3}{16} = \huge{\square} \huge{\square} + \dfrac{\Huge{\square}}{\Huge{\square}} \) |
| (g) \( \dfrac{9}{7} = \huge{\square} \huge{\square} + \dfrac{\Huge{\square}}{\Huge{\square}} \) | (h) \( \dfrac{22}{3} = \huge{\square} \huge{\square} + \dfrac{\Huge{\square}}{\Huge{\square}} \) |
| (i) \( \dfrac{29}{10} = \huge{\square} \huge{\square} + \dfrac{\Huge{\square}}{\Huge{\square}} \) | (j) \( \dfrac{24}{4} = \huge{\square} \huge{\square} + \dfrac{\Huge{\square}}{\Huge{\square}} \) |
| (k) \( \dfrac{17}{14} = \huge{\square} \huge{\square} + \dfrac{\Huge{\square}}{\Huge{\square}} \) | (l) \( \dfrac{20}{9} = \huge{\square} \huge{\square} + \dfrac{\Huge{\square}}{\Huge{\square}} \) |
| (m) \( \dfrac{21}{11} = \huge{\square} \huge{\square} + \dfrac{\Huge{\square}}{\Huge{\square}} \) | (n) \( \dfrac{12}{5} = \huge{\square} \huge{\square} + \dfrac{\Huge{\square}}{\Huge{\square}} \) |
| (o) \( \dfrac{25}{12} = \huge{\square} \huge{\square} + \dfrac{\Huge{\square}}{\Huge{\square}} \) | (p) \( \dfrac{11}{17} = \huge{\square} \huge{\square} + \dfrac{\Huge{\square}}{\Huge{\square}} \) |
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