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Rogue27
@Rogue27
May 2019
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Bonjour,
Pouvez vous m’aider sur l’exercice 1 et 2
Merci
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loulakar
Verified answer
Exercice 1 :
1)
(z1)^2 = (1/2)^2 x (-1 + iV3)^2
(z1)^2 = 1/4 x (1 - i 2V3 - 3)
(z1)^2 = 1/4 x (-2 - i 2V3)
(z1)^2 = 1/2 x (-1 - iV3)
(z1)^2 = z2
2)
(z2)^2 = (1/2)^2 x (-1 - iV3)^2
(z2)^2 = 1/4 x (1 + i 2V3 - 3)
(z2)^2 = 1/4 x (-2 + i 2V3)
(z2)^2 = 1/2 x (-1 + iV3)
(z2)^2 = z1
3) z1 + z2 + 1
1/2 x (-1 + iV3) + 1/2 x (-1 - iV3) + 1
(-1/2) + (iV3)/2 - 1/2 - (iV3)/2 + 1
(-1) + 1 = 0
4) je te laisse le faire
5) distances AB, AC et BC :
AB = |z2 - z1|
AB = |1/2 x (-1 - iV3) - 1/2 x (-1 + iV3)|
AB = |-1/2 - (iV3)/2 + 1/2 - (iV3)/2|
AB = |-iV3|
AB = V(V3)^2
AB = V3
AC = |1 - 1/2 x (-1 + iV3)|
AC = |1 + 1/2 - (iV3)/2|
AC = |3/2 - (iV3)/2|
AC = V[(3/2)^2 - (V3/2)^2]
AC = V(9/4 - 3/4)
AC = V(5/4)
AC = 1/2 V5
Je te laisse calculer le dernier
Exercice 2 :
f(x) = -2x^2 + 5x - 3 = 0
On calcule le discriminant :
Delta = (5)^2 - 4 * (-2) * (-3)
Delta = 25 - 24
Delta = 1 > 0 donc deux solutions
X1 = (-5 - V1) / (2 * (-2))
X1 = (-5 - 1) / (-4)
X1 = (-6) / (-4)
X1 = (3/2)
X2 = (-5 + V1) / (2 * (-2))
X2 = (-5 + 1) / (-4)
X2 = (-4) / (-4)
X2 = 1
2)
x .........|...-inf.............1.................3/2...........+inf
-------------------------------------------------------------
f(x)......|............(-)......O.....(+)........O.....(-).............
3) f(x) >= 0 :
x € [ 1 ; 3/2 ]
1 votes
Thanks 1
loulakar
Oui
Rogue27
Pour le repère pour za et zb je dois avoir a+bi mais je trouve un résultat bizarre pour za
Rogue27
za= -1/2+1/2V3i
Rogue27
Pouvez vous m'aider ?
loulakar
a = -1/2 et b = 1/2V3
Rogue27
pour a moi j'ai -1/2+1/2v3i et pour b= -1/2-iv3/2
Rogue27
Za
Rogue27
1/2
Rogue27
1/2*(-1+iV3)= 1/2*(-1)+1/2*iV3=-1/2+1/2V3i
Rogue27
zb= 1/2*(-1-iV3)=1/2*(-1)+1/2*(-iV3)=-1/2-iV3/2
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Bonjour, Pouvez vous m'aider pour les question 2),3),4),5),6). Je suis depuis deux jours dessus mais je n'arrive. Merci
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Bonjour, Est-ce que quelqu'un pourrait m'aider ? C'est un exercice de mon dm de maths mais on a jamais vu comment conjecturer les limites. Merci
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Verified answer
Exercice 1 :1)
(z1)^2 = (1/2)^2 x (-1 + iV3)^2
(z1)^2 = 1/4 x (1 - i 2V3 - 3)
(z1)^2 = 1/4 x (-2 - i 2V3)
(z1)^2 = 1/2 x (-1 - iV3)
(z1)^2 = z2
2)
(z2)^2 = (1/2)^2 x (-1 - iV3)^2
(z2)^2 = 1/4 x (1 + i 2V3 - 3)
(z2)^2 = 1/4 x (-2 + i 2V3)
(z2)^2 = 1/2 x (-1 + iV3)
(z2)^2 = z1
3) z1 + z2 + 1
1/2 x (-1 + iV3) + 1/2 x (-1 - iV3) + 1
(-1/2) + (iV3)/2 - 1/2 - (iV3)/2 + 1
(-1) + 1 = 0
4) je te laisse le faire
5) distances AB, AC et BC :
AB = |z2 - z1|
AB = |1/2 x (-1 - iV3) - 1/2 x (-1 + iV3)|
AB = |-1/2 - (iV3)/2 + 1/2 - (iV3)/2|
AB = |-iV3|
AB = V(V3)^2
AB = V3
AC = |1 - 1/2 x (-1 + iV3)|
AC = |1 + 1/2 - (iV3)/2|
AC = |3/2 - (iV3)/2|
AC = V[(3/2)^2 - (V3/2)^2]
AC = V(9/4 - 3/4)
AC = V(5/4)
AC = 1/2 V5
Je te laisse calculer le dernier
Exercice 2 :
f(x) = -2x^2 + 5x - 3 = 0
On calcule le discriminant :
Delta = (5)^2 - 4 * (-2) * (-3)
Delta = 25 - 24
Delta = 1 > 0 donc deux solutions
X1 = (-5 - V1) / (2 * (-2))
X1 = (-5 - 1) / (-4)
X1 = (-6) / (-4)
X1 = (3/2)
X2 = (-5 + V1) / (2 * (-2))
X2 = (-5 + 1) / (-4)
X2 = (-4) / (-4)
X2 = 1
2)
x .........|...-inf.............1.................3/2...........+inf
-------------------------------------------------------------
f(x)......|............(-)......O.....(+)........O.....(-).............
3) f(x) >= 0 :
x € [ 1 ; 3/2 ]