Ergebnisse: Ableitung von Polynomfunktionen
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- f'(x) = 3
- f'(x) = -2
- f'(x) = 4x³
- f'(x) = 10x9
- f'(x) = 15x4
- f'(x) = 60x11
- f'(x) = 2x3
- f'(x) = 2x5/3
- f'(x) = 2x - 3
- f'(x) = -8x + 5
- f'(x) = 9x² + 8x - 5
- f'(x) = 4x³ - 18x² + 10x
- f'(x) = 6x² - 24x + 7
- f'(x) = 2x³ + 12x² - 10x
- f'(x) = x²/2 - 3x/2 + 5/2
- f'(x) = 2x9 + 4x5/3 - 5x
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- y = 6x - 3
- y = -12x + 16
- y = -2x + 9
- y = 3x + 16
- y = 3x - 3
- y = 12x - 27
- y = -1
- y = -4x + 4
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- (1/1), k = -4; (5/1), k = 4
- (2/-2), k = -2; (4/-2), k = 2
- (1,27/0), k = -3,46; (4,73/0), k = 3,46
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- (3,5/-2,75)
- (2/-2)
- (3/-3)
- (0/0), k = 6; (2/0), k = -2; (3/0), k = 3
- (0/0), k = 3/2; (3/0), k = -3; (-3/0), k = -3; (√3/√3);
(-√3/-√3)
- (0/0), (3/6,75)
- (-1/2), t1: y = 3x + 5
(3/-18), t2: y = 3x - 27
- (1/1), t1: y = x
(3/-1), t2: y = x - 4
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- 18 m
- (9/4,05)
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- A: -0,1, B: 0,7
- T(5/-0,25)
- P(20/2); t: y = 0,3x - 4; Durchhang: 4 m
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