DM de maths sur le second degrès 1ère Mathématiques


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  • Quelle est la formule de la forme canonique ?

    Forme canonique :
    f(x) = a (x - ∝)² + β où ∝ = - b/2a et β = f(a).

  • Comment trouver alpha et bêta forme canonique ?

    Forme canonique d'un trinôme du second degré
    Il existe deux réels α et β tels que, pour tout réel x, f ( x ) = a ( x − α ) 2 + β f(x)=a(x-\\alpha)^2+\\beta f(x)=a(x−α)2+β.

  • Comment déterminer la forme canonique d'un polynôme ?

    Tout polynôme du second degré peut se mettre sous la forme : f ( x ) = a ( x − α ) 2 + β où α = − b 2 a et β = f ( α ) .

  • Pour passer de la forme canonique à la forme générale, il suffit de développer de façon algébrique l'équation de la fonction.
    Soit l'équation d'une fonction polynomiale de degré 2 sous la forme canonique : f(x)=3(x−4)2+5 f ( x ) = 3 ( x − 4 ) 2 + 5 .
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Comment résoudre une équation du 2nd degré ?

On pose un système de deux équations à deux inconnues.
. Développons la seconde équation : 17l – l² = 60.
. Soit, sous une formulation davantage propice à la résolution d'équations du second degré : -l² + 17l – 60 = 0.
. Le discriminant est égal à ? = 289 – (4 × 60) = 49, soit le carré de 7.










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