Wiki-Quellcode von Lösung Element von
Zeige letzte Bearbeiter
| author | version | line-number | content |
|---|---|---|---|
| 1 | (% class="border" %) | ||
| 2 | |=|={{formula}}\mathbb{N}{{/formula}}|={{formula}}\mathbb{N}_0{{/formula}}|={{formula}}\mathbb{Z}^-{{/formula}}|={{formula}}\mathbb{Z}_+{{/formula}}|={{formula}}\mathbb{Z}{{/formula}}|={{formula}}\mathbb{Q}^-{{/formula}}|={{formula}}\mathbb{Q}^+{{/formula}}|={{formula}}\mathbb{Q}{{/formula}}|={{formula}}\mathbb{R}^-{{/formula}}|={{formula}}\mathbb{R}^+{{/formula}}|={{formula}}\mathbb{R}{{/formula}} | ||
| 3 | |= {{formula}}\frac{3}{4}{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\in{{/formula}}|={{formula}}\in{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\in{{/formula}}|={{formula}}\in{{/formula}} | ||
| 4 | |= {{formula}}\frac{-4}{5}{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\in{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\in{{/formula}}|={{formula}}\in{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\in{{/formula}} | ||
| 5 | |= {{formula}}-\frac{6}{5}{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\in{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\in{{/formula}}|={{formula}}\in{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\in{{/formula}} | ||
| 6 | |= {{formula}}\frac{10}{2}=5{{/formula}}|={{formula}}\in{{/formula}}|={{formula}}\in{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\in{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\in{{/formula}}|={{formula}}\in{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\notin{{/formula}}|={{formula}}\in{{/formula}}|={{formula}}\in{{/formula}} | ||
| 7 | |= {{formula}}4{{/formula}}|={{formula}}\in{{/formula}}|{{formula}}\in{{/formula}}|{{formula}}\notin{{/formula}}|{{formula}}\in{{/formula}}|={{formula}}\in{{/formula}}|{{formula}}\notin{{/formula}}|={{formula}}\in{{/formula}}|{{formula}}\in{{/formula}}|={{formula}}\notin{{/formula}}|{{formula}}\in{{/formula}}|={{formula}}\in{{/formula}} | ||
| 8 | |= {{formula}}0{{/formula}}|=|=|=|=|=|=|=|=|=|=|= | ||
| 9 | |= {{formula}}-6{{/formula}}|=|=|=|=|=|=|=|=|=|=|= | ||
| 10 | |= {{formula}}\sqrt[4]{16}{{/formula}}|=|=|=|=|=|=|=|=|=|=|= | ||
| 11 | |= {{formula}}\sqrt{4}{{/formula}}|=|=|=|=|=|=|=|=|=|=|= | ||
| 12 | |= {{formula}}\sqrt{5}{{/formula}}|=|=|=|=|=|=|=|=|=|=|= | ||
| 13 | |= {{formula}}(-3)^5{{/formula}}|=|=|=|=|=|=|=|=|=|=|= | ||
| 14 | |= {{formula}}3^{-1}{{/formula}}|=|=|=|=|=|=|=|=|=|=|= | ||
| 15 | |= {{formula}}(-2)^{-2}{{/formula}}|=|=|=|=|=|=|=|=|=|=|= | ||
| 16 | |= {{formula}}tan 45^{o}{{/formula}}|=|=|=|=|=|=|=|=|=|=|= |