x2 Soit G(x)= 9x + 20 |4x| +|x1| pour x 4. a) Lorsque x tend vers...
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x2 Soit G(x)= 9x + 20 |4x| +|x1| pour x 4. a) Lorsque x tend vers 4, le quotient donne une forme indtermine du type O 1% 0/0 00 b) l'aide des proprits des valeurs absolues, assumez que x > 4 et simplifiez l'expression pour G(x) FORMAT de la RPONSE: Votre rponse ne devrait pas avoir de valeur absolues ou de quotients. Rponse: G(x) = c) valuez, si elle existe, la limite de G(x) lorsque x tend vers 4 du ct droit. FORMAT de la RPONSE: Si la limite n'existe pas, crivez diverge. lim G(x) = x+4+ d) Simplifiez l'expression pour G(x) lorsque 1 < x < 4. FORMAT de la RPONSE: Votre rponse ne devrait pas avoir de valeur absolues ou de quotients. Rponse: G(x) = e) valuez la limite, si elle existe, de G(x) lorsque x tend vers 4 du ct gauche. FORMAT de la RPONSE: Si la limite n'existe pas, crivez diverge. lim G(x) = x-4- f) l'aide de vos rponses en (c) et (e), valuez la limite, si elle existe, de G(x) lorsque x tend vers 4. FORMAT de la RPONSE: Si la limite n'existe pas, crivez diverge. lim G(x) = x4 x2 Soit G(x)= 9x + 20 |4x| +|x1| pour x 4. a) Lorsque x tend vers 4, le quotient donne une forme indtermine du type O 1% 0/0 00 b) l'aide des proprits des valeurs absolues, assumez que x > 4 et simplifiez l'expression pour G(x) FORMAT de la RPONSE: Votre rponse ne devrait pas avoir de valeur absolues ou de quotients. Rponse: G(x) = c) valuez, si elle existe, la limite de G(x) lorsque x tend vers 4 du ct droit. FORMAT de la RPONSE: Si la limite n'existe pas, crivez diverge. lim G(x) = x+4+ d) Simplifiez l'expression pour G(x) lorsque 1 < x < 4. FORMAT de la RPONSE: Votre rponse ne devrait pas avoir de valeur absolues ou de quotients. Rponse: G(x) = e) valuez la limite, si elle existe, de G(x) lorsque x tend vers 4 du ct gauche. FORMAT de la RPONSE: Si la limite n'existe pas, crivez diverge. lim G(x) = x-4- f) l'aide de vos rponses en (c) et (e), valuez la limite, si elle existe, de G(x) lorsque x tend vers 4. FORMAT de la RPONSE: Si la limite n'existe pas, crivez diverge. lim G(x) = x4
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