A-Équations de premier degré à une inconnue:
1-DÉFINITION:
soient $a$ , $b$ et $x$ des nombres réels.
toute égalité de la forme : $ ax+b=0$ s’appelle équation de premier degré à une inconnue $x$
toute égalité de la forme : $ ax+b=0$ s’appelle équation de premier degré à une inconnue $x$
EXEMPLES:
les égalités suivantes sont des équations de premier degré à une seule inconnue $x$:
$
2x+3=0
$
$
-3x+5=6
$
$
\sqrt{2}x-7=\sqrt{7}
$
2-RÉSOLUTION D’UNE ÉQUATION:
Résoudre une équation c’est trouver toutes les valeurs possibles de l’inconnue telles que l’égalité soit vraie.
Chacune de ces valeurs est appelée solution de l’équation.
![equation.png](data:image/png;base64,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)
Chacune de ces valeurs est appelée solution de l’équation.
Exercice d’application:
Résoudre les équations suivantes telles $x$ est un nombre réel.
$2x+\sqrt3=0$ ; $4x-5=7+4x$ ; $5-2(x+3)=-2x-1$ ; $\frac{3x+15}{5}=2x+3$
$2x+\sqrt3=0$ ; $4x-5=7+4x$ ; $5-2(x+3)=-2x-1$ ; $\frac{3x+15}{5}=2x+3$
Solution :(cliquer pour afficher ou masquer la réponse)
1/L’équation $2x+\sqrt3=0$ est respectivement équivalente à:
$2x=-\sqrt3$
$x=\frac{-\sqrt3}{2}$
donc cette équation admet une solution unique : $\frac{-\sqrt3}{2}$
2/L’équation $4x-5=7+4x$ est respectivement équivalente à:
$4x-4x=7+5$
$0.x=13$ (impossible)
Donc cette équation n’admet pas de solution.
3/L’équation $5-2(x+3)=-2x-1$ est respectivement équivalente à:
$5-2x-6=-2x-1$
$-2x+2x=-1+6-5$
$0.x=0$
Donc tous les nombres réels sont solutions de cette équation.
4/L’équation $\frac{3x+15}{5}=2x+3$ est respectivement équivalente à:
$\frac{3x+15}{5}=\frac{10x+15}{5}$
$3x+15=10x+15$
$3x-10x=15-15$
$-7x=0$
$x=\frac{0}{-7}=0$
donc cette équation admet une solution unique : $0$
$2x=-\sqrt3$
$x=\frac{-\sqrt3}{2}$
donc cette équation admet une solution unique : $\frac{-\sqrt3}{2}$
2/L’équation $4x-5=7+4x$ est respectivement équivalente à:
$4x-4x=7+5$
$0.x=13$ (impossible)
Donc cette équation n’admet pas de solution.
3/L’équation $5-2(x+3)=-2x-1$ est respectivement équivalente à:
$5-2x-6=-2x-1$
$-2x+2x=-1+6-5$
$0.x=0$
Donc tous les nombres réels sont solutions de cette équation.
4/L’équation $\frac{3x+15}{5}=2x+3$ est respectivement équivalente à:
$\frac{3x+15}{5}=\frac{10x+15}{5}$
$3x+15=10x+15$
$3x-10x=15-15$
$-7x=0$
$x=\frac{0}{-7}=0$
donc cette équation admet une solution unique : $0$
3-RÉSOLUTION DE L’ÉQUATION $(ax+b)(cx+d)=0$:
DÉFINITION:
soient $a$ , $b$,$c$ , $d$ et $x$ des nombres réels.
Les solutions de l’équation $(ax+b)(cx+d)=0$ sont les solutions des équations $ax+b=0$ et $cx+d=0$
Les solutions de l’équation $(ax+b)(cx+d)=0$ sont les solutions des équations $ax+b=0$ et $cx+d=0$
Exercice d’application:
Résoudre les équations suivantes telles $x$ est un nombre réel.
$(2x-3)(3x+\sqrt5)=0$ ; $x(3x-1)=0$ ; $7x(x+2)=(x+2)(3x+5)$ ; $x²-49=x(x-7)$
$(2x-3)(3x+\sqrt5)=0$ ; $x(3x-1)=0$ ; $7x(x+2)=(x+2)(3x+5)$ ; $x²-49=x(x-7)$
Solution :(cliquer pour afficher ou masquer la réponse)
1/L’équation $(2x-3)(3x+\sqrt5)=0$ est respectivement équivalente à:
$2x-3=0$ ou $3x+\sqrt5=0$
$2x=3$ ou $3x=-\sqrt5$
$x=\frac{3}{2}$ ou $3x=\frac{-\sqrt5}{3}$
Donc cette équation admet deux solutions: $\frac{3}{2}$ et $\frac{-\sqrt5}{3}$
2/L’équation $x(3x-1)=0$ est respectivement équivalente à:
$x=0$ ou $3x-1=0$
$x=0$ ou $3x=1$
$x=0$ ou $x=\frac{1}{3}$
Donc cette équation admet deux solutions: $0$ et $\frac{1}{3}$
3/L’équation $7x(x+2)=(x+2)(3x+5)$ est respectivement équivalente à:
$7x(x+2)-(x+2)(3x+5)=0$
$(x+2)[7x-(3x+5)]=0$
$(x+2)(7x-3x-5)=0$
$(x+2)(4x-5)=0$
$x+2=0$ ou $4x-5=0$
$x=-2$ ou $4x=5$
$x=-2$ ou $x=\frac{5}{4}$
Donc cette équation admet deux solutions: $-2$ et $\frac{5}{4}$
4/L’équation $x²-49=x(x-7)$ est respectivement équivalente à:
$(x-7)(x+7)=x(x-7)$
$(x-7)(x+7)-x(x-7)=0$
$(x-7)[(x+7)-x]=0$
$(x-7)(x+7-x)=0$
$(x-7)(7)=0$
$x-7=0$
$x=7$
Donc cette équation admet une solution unique : $7$
$2x-3=0$ ou $3x+\sqrt5=0$
$2x=3$ ou $3x=-\sqrt5$
$x=\frac{3}{2}$ ou $3x=\frac{-\sqrt5}{3}$
Donc cette équation admet deux solutions: $\frac{3}{2}$ et $\frac{-\sqrt5}{3}$
2/L’équation $x(3x-1)=0$ est respectivement équivalente à:
$x=0$ ou $3x-1=0$
$x=0$ ou $3x=1$
$x=0$ ou $x=\frac{1}{3}$
Donc cette équation admet deux solutions: $0$ et $\frac{1}{3}$
3/L’équation $7x(x+2)=(x+2)(3x+5)$ est respectivement équivalente à:
$7x(x+2)-(x+2)(3x+5)=0$
$(x+2)[7x-(3x+5)]=0$
$(x+2)(7x-3x-5)=0$
$(x+2)(4x-5)=0$
$x+2=0$ ou $4x-5=0$
$x=-2$ ou $4x=5$
$x=-2$ ou $x=\frac{5}{4}$
Donc cette équation admet deux solutions: $-2$ et $\frac{5}{4}$
4/L’équation $x²-49=x(x-7)$ est respectivement équivalente à:
$(x-7)(x+7)=x(x-7)$
$(x-7)(x+7)-x(x-7)=0$
$(x-7)[(x+7)-x]=0$
$(x-7)(x+7-x)=0$
$(x-7)(7)=0$
$x-7=0$
$x=7$
Donc cette équation admet une solution unique : $7$
A-Inéquations du premier degré à une inconnue:
1-DÉFINITION:
soient $a$ , $b$ et $x$ des nombres réels.
toute inégalité de la forme : $ ax+b>0$ ou $ ax+b\geq0$ ou $ ax+b<0$ ou $ ax+b\leq0$ s'appelle inéquation de premier degré à une inconnue $x$
toute inégalité de la forme : $ ax+b>0$ ou $ ax+b\geq0$ ou $ ax+b<0$ ou $ ax+b\leq0$ s'appelle inéquation de premier degré à une inconnue $x$
EXEMPLES:
les inégalités suivantes sont des inéquations de premier degré à une seule inconnue $x$:
$2x+3\geq0$
$-3x+5\leq6$
$\sqrt{2}x-7<\sqrt{7}$
$2x+3\geq0$
$-3x+5\leq6$
$\sqrt{2}x-7<\sqrt{7}$
2-RÉSOLUTION D’UNE ÉQUATION:
Résoudre une inéquation c’est trouver toutes les valeurs possibles de l’inconnue telles que l’inégalité soit vraie.
Chacune de ces valeurs est appelée solution de l’inéquation.
Chacune de ces valeurs est appelée solution de l’inéquation.
EXEMPLES:
résoudre les inéquations suivantes:
$3x-6\geq0$ ; $4x-5>7+4x$ ; $5-2(x+3)\geq-2x-1$ ; $\frac{3x+15}{5}>2x+3$
$3x-6\geq0$ ; $4x-5>7+4x$ ; $5-2(x+3)\geq-2x-1$ ; $\frac{3x+15}{5}>2x+3$
Solution :(cliquer pour afficher ou masquer la réponse)
1/L’inéquation $3x-6\geq0$ est respectivement équivalente à:
$3x\geq6$
$x\geq\frac{6}{3}$
$x\geq2$
Donc tous les nombres réels supérieurs ou égaux à 2 sont solutions de cette inéquation.
2/L’équation $4x-5>7+4x$ est respectivement équivalente à:
$4x-4x>7+5$
$0.x>13$
$0>13$ (impossible)
Donc cette inéquation n’admet pas de solution réel.
3/L’équation $5-2(x+3)\geq-2x-1$ est respectivement équivalente à:
$5-2x-6\geq-2x-1$
$-2x+2x\geq-1+6-5$
$0.x\geq0$
$0\geq0$ (toujours vraie)
Donc tous les nombres réels sont solutions de cette inéquation.
4/L’équation $\frac{3x+15}{5}>2x+3$ est respectivement équivalente à:
$\frac{3x+15}{5}>\frac{10x+15}{5}$
$3x+15>10x+15$
$3x-10x>15-15$
$-7x>0$
$x<\frac{0}{-7}=0$ Donc tous les nombres réels inférieurs strictement à 0 sont solutions de cette inéquation.
$3x\geq6$
$x\geq\frac{6}{3}$
$x\geq2$
Donc tous les nombres réels supérieurs ou égaux à 2 sont solutions de cette inéquation.
2/L’équation $4x-5>7+4x$ est respectivement équivalente à:
$4x-4x>7+5$
$0.x>13$
$0>13$ (impossible)
Donc cette inéquation n’admet pas de solution réel.
3/L’équation $5-2(x+3)\geq-2x-1$ est respectivement équivalente à:
$5-2x-6\geq-2x-1$
$-2x+2x\geq-1+6-5$
$0.x\geq0$
$0\geq0$ (toujours vraie)
Donc tous les nombres réels sont solutions de cette inéquation.
4/L’équation $\frac{3x+15}{5}>2x+3$ est respectivement équivalente à:
$\frac{3x+15}{5}>\frac{10x+15}{5}$
$3x+15>10x+15$
$3x-10x>15-15$
$-7x>0$
$x<\frac{0}{-7}=0$ Donc tous les nombres réels inférieurs strictement à 0 sont solutions de cette inéquation.
C-La résolution des problèmes :
1-RÈGLE :
Pour résoudre un problème on suit les étapes suivantes:
1/ Choix de l’inconnue.
2/ Mise en équation (inéquation).
3/ Résolution de l’équation (inéquation) et vérification.
4/ Retour au problème.
problème 1:
La somme des âges de Driss , de Hamid et de sa Yassine est 90 ans.
Driss a le double de l’âge de Hamid et l’âge de Yassine est le tiers de celui de Hamid.
Quel est l’âge de chacune ?
Solution :(cliquer pour afficher ou masquer la réponse)
1/ Le Choix de l’inconnue :
Soit $x$ l’âge de Hamid en annés
2/La Mise en équation :
on a L’âge de Hamid est x donc L’âge de Driss est $2x$ et celui de Yassine est $\frac{x}{3}$
et comme la somme des âges est 90 ans alors :
$$x+2x+\frac{x}{3}=90$$
3/La Résolution de l’équation :
L’équation $x+2x+\frac{x}{3}=90$ est respectivement équivalente à:
$\frac{3x+6x+x}{3}=90$
$3x+6x+x=3\times90$
$10x=270$
$x=\frac{270}{10}$
$x=27$
Donc la solution de cette équation est : 27
4/Le Retour au problème :
L’âge de Hamid est : 27 ans.
L’âge de Driss est : 27×2=54 ans.
L’âge de Yasine est : 27/3= 9 ans.
Soit $x$ l’âge de Hamid en annés
2/La Mise en équation :
on a L’âge de Hamid est x donc L’âge de Driss est $2x$ et celui de Yassine est $\frac{x}{3}$
et comme la somme des âges est 90 ans alors :
$$x+2x+\frac{x}{3}=90$$
3/La Résolution de l’équation :
L’équation $x+2x+\frac{x}{3}=90$ est respectivement équivalente à:
$\frac{3x+6x+x}{3}=90$
$3x+6x+x=3\times90$
$10x=270$
$x=\frac{270}{10}$
$x=27$
Donc la solution de cette équation est : 27
4/Le Retour au problème :
L’âge de Hamid est : 27 ans.
L’âge de Driss est : 27×2=54 ans.
L’âge de Yasine est : 27/3= 9 ans.
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