Afficher Γ courbe représentant f '

f(x) = If[0 ≤ x ≤ 8, (2 * x^(3)) - (24 * x^(2)) + (84 * x) - 32]
Γ(x) = f'(x)
A = Point(f)
T = Tangent(A, f)
m = Slope(T)
M: (x(A), m)
a = false
A1(x) = x
B1: f
C1(x) = f'(x)
A2 = 0
A3: A2 + 0.5
A4: A3 + 0.500000000000002
A5: A4 + 0.500000000000002
A6: A5 + 0.500000000000002
A7: A6 + 0.500000000000002
A8: A7 + 0.500000000000002
A9: A8 + 0.500000000000002
A10: A9 + 0.500000000000002
A11: A10 + 0.500000000000002
A12: A11 + 0.500000000000002
A13: A12 + 0.500000000000002
A14: A13 + 0.500000000000002
A15: A14 + 0.500000000000002
A16: A15 + 0.500000000000002
A17: A16 + 0.500000000000002
A18: A17 + 0.500000000000002
B2: f(A2)
B3: f(A3)
B4: f(A4)
B5: f(A5)
B6: f(A6)
B7: f(A7)
B8: f(A8)
B9: f(A9)
B10: f(A10)
B11: f(A11)
B12: f(A12)
B13: f(A13)
B14: f(A14)
B15: f(A15)
B16: f(A16)
B17: f(A17)
B18: f(A18)
C2: f'(A2)
C3: f'(A3)
C4: f'(A4)
C5: f'(A5)
C6: f'(A6)
C7: f'(A7)
C8: f'(A8)
C9: f'(A9)
C10: f'(A10)
C11: f'(A11)
C12: f'(A12)
C13: f'(A13)
C14: f'(A14)
C15: f'(A15)
C16: f'(A16)
C17: f'(A17)
C18: f'(A18)