Aus Projektwiki - ein Wiki mit Schülern für Schüler.
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| Ich unterrichte '''Mathematik''' und '''Physik''' am [http://www.thg-ansbach.de/ Theresien-Gymnasium Ansbach]. | | Ich unterrichte '''Mathematik''' und '''Physik''' am [http://www.thg-ansbach.de/ Theresien-Gymnasium Ansbach]. |
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Version vom 9. Januar 2013, 19:57 Uhr
Ich unterrichte Mathematik und Physik am Theresien-Gymnasium Ansbach.