Wiki-Quellcode von Lösung Verkettungen analysieren
Zuletzt geändert von Anna Kukin am 2026/07/24 18:31
Verstecke letzte Bearbeiter
| author | version | line-number | content |
|---|---|---|---|
 |
1.1 | 1 | (%class=abc%) |
| 2 | 1. {{formula}}f(x) = (x-1)^3{{/formula}} | ||
| 3 | {{formula}}v(x) = x-1{{/formula}} | ||
| 4 | {{formula}}u(x) = x^3{{/formula}} | ||
| 5 | 1. {{formula}}f(x) = \sin^2(x){{/formula}} | ||
| 6 | {{formula}}v(x) = \sin(x){{/formula}} | ||
| 7 | {{formula}}u(x) = x^2{{/formula}} | ||
| 8 | 1. {{formula}}f(x) = (\sin(x))^2{{/formula}} | ||
| 9 | {{formula}}v(x) = \sin(x){{/formula}} | ||
| 10 | {{formula}}u(x) = x^2{{/formula}} | ||
| 11 | 1. {{formula}}f(x) = e^{3x+2}{{/formula}} | ||
| 12 | {{formula}}v(x) = 3x+2{{/formula}} | ||
| 13 | {{formula}}u(x) = e^x{{/formula}} | ||
| 14 | 1. {{formula}}f(x) = \sqrt{2-x^3}{{/formula}} | ||
| 15 | {{formula}}v(x) = 2-x^3{{/formula}} | ||
| 16 | {{formula}}u(x) = \sqrt{x}{{/formula}} | ||
| 17 | 1. {{formula}}f(x) = \frac{5}{x^3}{{/formula}} | ||
| 18 | {{formula}}v(x) = x^3{{/formula}} | ||
| 19 | {{formula}}u(x) = \frac{5}{x}{{/formula}} |