0
Die Klammerregel bei Subtraktion lautet: ![](data:image/png;base64,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)
Warum ist das so?
Eine erklärung war das der - operator wie ein -1 behandelt werden sollte
Also das :
- (2x - 3y + z - p) = (-1) * (2x - 3y + z - p) = (-1) * (2x) + (-1) * (-3y) + (-1) * z + (-1)*(-p)
= -2x + 3y - z + p wäre
Aber was ist dann im falle das vor dem Minus eine Variable mit einem Koeffzienten steht
z.B.: 4a - (-x + 2y), wäre das dann
4a (-1) * (-x + 2y) oder wie soll ich mir das erklären?
Dann würde doch zwischen 4a und (-1) ein operator fehlen oder würde das Vorzeichen als operator fungieren?
Warum ist das so?
Eine erklärung war das der - operator wie ein -1 behandelt werden sollte
Also das :
- (2x - 3y + z - p) = (-1) * (2x - 3y + z - p) = (-1) * (2x) + (-1) * (-3y) + (-1) * z + (-1)*(-p)
= -2x + 3y - z + p wäre
Aber was ist dann im falle das vor dem Minus eine Variable mit einem Koeffzienten steht
z.B.: 4a - (-x + 2y), wäre das dann
4a (-1) * (-x + 2y) oder wie soll ich mir das erklären?
Dann würde doch zwischen 4a und (-1) ein operator fehlen oder würde das Vorzeichen als operator fungieren?
Diese Frage melden
gefragt
a
Punkte: 24
Punkte: 24