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Soit Mathplace quicklatex.com-7da8060572f1728efe2b94c093d324d0_l3 Exercice 3 : triangle  un triangle. On désigne par Mathplace quicklatex.com-6a9710c8fbedd0c45f18c9f6e7409ac4_l3 Exercice 3 : triangle  le projété orthogonal de Mathplace quicklatex.com-91e3b3a7320d5d33ff19257a0b6a141c_l3 Exercice 3 : triangle  sur Mathplace quicklatex.com-a762539a46e1d67f5bb1071aa1b15694_l3 Exercice 3 : triangle  . Exprimer l’aire Mathplace quicklatex.com-ee5667a2dca9784d59a7b39409253531_l3 Exercice 3 : triangle  du triangle Mathplace quicklatex.com-7da8060572f1728efe2b94c093d324d0_l3 Exercice 3 : triangle  en fonction de Mathplace quicklatex.com-05bddfe345b105ff897a92a147429bd7_l3 Exercice 3 : triangle  et Mathplace quicklatex.com-ec790c3c3009419bd7100d567f8d8ad1_l3 Exercice 3 : triangle  . Calculer cette aire sachant que Mathplace quicklatex.com-80c5df1d2adb39d053a33c2bd2cce69a_l3 Exercice 3 : triangle  ; Mathplace quicklatex.com-1c5133ae352fc9227c7845d86c429f88_l3 Exercice 3 : triangle  et Mathplace quicklatex.com-097515cedd13c2a4f536c60a322da05a_l3 Exercice 3 : triangle  .

 

 

 

 

Mathplace exercice-geometrie-espace-11 Exercice 3 : triangle

 

Le triangle Mathplace quicklatex.com-f2e5639565d7f8bbf104248c5275c84b_l3 Exercice 3 : triangle  étant rectangle en Mathplace quicklatex.com-6a9710c8fbedd0c45f18c9f6e7409ac4_l3 Exercice 3 : triangle  , on a Mathplace quicklatex.com-e41b1e7670480a4b7e76f59185fd8152_l3 Exercice 3 : triangle  , donc Mathplace quicklatex.com-8e98d79f5069ba68438aaff5ef745b2f_l3 Exercice 3 : triangle  , Mathplace quicklatex.com-8bc6db0f2c613b47a74a7ad725b46653_l3 Exercice 3 : triangle  , donc Mathplace quicklatex.com-4ee3892715e2328a51eb9e1a3f9e5705_l3 Exercice 3 : triangle  .

Ainsi, Mathplace quicklatex.com-fc586221ec835f91a9693b1b77359757_l3 Exercice 3 : triangle  .