<> endobj %PDF-1.4 x��[ |L���&1BB�4Hf����Kl���ĒD�H$�{im���jW��jK-� E�)J�ib� M�T �s�{3sgޛ,����g�y�{���=��y�'L$�'�_�Qcu�:���Ǒ&�׏Ց�[.��KF��K��+�I��݀�h]�^�Y�:ɉz\F��]�ש�__^�7@O2�ί�����A���/�/ J׽�~���/&��vo7)�Nhuf��O��h��yz�q ݜB�fU�4�����v��;iSէ]��'�;��@;�~�u���n�,>%>oR�z�M�}+f|��6��3��x@z�W�]�R�_n��k�vI�:?U[�s�p�-omť���Y\�ۙ�n�:��}D�ٍs?n8�G��)�#H"n‡�}������v�?� �Fm=�)\��v�Z��K�/�v{ըC �q����C %�쏢 �O"k�F������U�j"�KG1��� a���Y�h��nGԩD:������v�F������?B�.��\!+B�nm�*��%'iCȂ�AR�Ud�i�݌�b���6��2�$�&�h���d[-���] 2. W�9>j����w����V�J˛�o}�s�S���3��i~���qn�.�v�X���z�I�Д����N�g#��جsB��YI�'�=�rž-i��?=Z�t��A�� %���� Enoncer la réciproque du théorème de Pythagore. DO�� ++PʼE�\�.B� F�����@�=B9a���Fb��� �S�@B� t���pm�|�e�0�q�I��2G���.pťǸ&>Z6���nƽ��܍�ʅY���J0�?�r�ArTA��Y&� ��Ԩ��WEr���9J��T�kT��c��D��x�Q ����ڶ.j�n�$��Dw�gp��^��Jڔ?6h1E��Z���rnk�z`�$Ph�M�ab"��˕�$��3A�����|$�0����9�a֮��U#N狞��g5��|Е� ��[��Z���L9��E~��j. )@�vI�ZI���Ћ����N(�}��ձo��)�h�q�@��s� z����-xC�1�x�� �)�4�����!��} }��a��#!��~�I�x&��e��z6����ocY�]~. ��l��O|�1zA��y��WS[���NX���H�����c\^��;��gCN��ݠC��{-]@��������\翡�ų#���:�$)�B���A�rS�>��[! (faire une figure) Exercice n° 2 : (4 pts) Calculer la longueur AB dans les différents cas suivants : 1. {�xx����������\WN$�9e��޿Cʼ��[y�M�X3��-|q�of�o�8�14*�?7��;�;�w��UMW���x��kk\~���@዁��߻d�5�|��ރ��|�.�ڥ�� }kqQt��9�&����t�[�ѬJ��^���5G��^�ֳ�����.پ7b���z]�0$8��f���c��j2����x?�ڢ�-�U�Dv?��������Uy������C�gŅ~28�L͙7�,�L����U:����� 3 0 obj

Exercice 7 : La réciproque du théorème de Pythagore Soit EJO un triangle tel que EJ = 21 cm, JO= 29 cm et EO = 20 cm. /Annots [ 13 0 R 14 0 R 15 0 R ] D.S : théorème de Pythagore. šù‰F/�zHìëµ²Ijò(¦‰&RäÌ’Å3?

Calculer ST.

Y�w���f�Ju?�{V:�O���i�� �i���' �޽�R�;��Ł�����6W���`T��r`•'��b�z-.-��E�W���C����)EC�� �6|�N��꩹bNM��ޠ1����Sʋ�n���?�%s�Ȯ�(�iT��D�r�E]�h�(`���DB�N3�{"Di&�˝�����C��+?.��N���qt�6�P�h4v��]ܽwq��_v?�|����?v��Ο�?w�����t���g�v_5y{Qs%�800� Pн��� �q���7^v��֜d����#�V�)�?��^�� ?u�v��N�ю����I��8]�^3�A�L�qD��f�h���ɫ1�o��̫ȑ{(�(X �3�i���`�^�FsT��P�I4��������okM�&���Π���93b�APf��@`��>��$�^Z� Tx#kT�C��v�U�By������g$� 5 0 obj /Annots [ 9 0 R 10 0 R 11 0 R 12 0 R ] AB²=36 2. NA� ��kIE0>��r�J Ռ�ǚ�QL�_g�?%vH���NS�IJ���#�xW`1���P� ��\?N��"�� Yy�3�J�ώE�r&ҁ� ހ��* 02 Calculer les longueurs manquantes dans les triangles rectangles ci-dessous. ��orF@Hj;@�OwI!����#��� > Dn>��6)�������Pҵ�\������=(1�t5\�����$��~��=��"� ���f5;���o*dc{9�s���r��1��;�Iָ��a��X�@�����W��d���"Bς�N5l��%f�0�$!��1��L�dal�,��Me%`\���P%�J�VyG��q�4+�$~���7��t�P���m�`gz� �E�6��*C�~e�������0�GAw�y��S����2�� ��e���~�u�|L��.��B�jfB{�*n�,��*!�}�d��I�M�M +2��P���f���/������]�1�/�F�*h_,e��7+�"�$�ƙ���@T�v�v��M_&���U�=�R:��3�f�AK�g�B�J�;^O%��k���ę�Y ��d�Jj�:�ݲ8�? endobj stream %PDF-1.4 02 Calculer les longueurs manquantes dans les triangles rectangles ci-dessous. ����@a0�2=gx�4��gA+�x�=�(� �p�昏��"0��F�C�T�#Hz�Qc���3ExUш`~᫑.+�H�� ��E $ś�yD!���Þ�Ut;��(7fHŒ��БܧHa5ԩ�8~R��hJ�2�:���6[2�k�F�2:c�$3Ze�EX�\� ������2�:�)h�ҡ1�a���YJw�B�9��M��ڏgݠ!d�2���B��O��@�tp��g�@H���^%{Ij��L�W㘧Ԃ�lX�=���{G˹�|�.s�cp昩L����%*��)� �i��F�A��A�)���+���Q�z?F�d�?Q���5!����ę�ĔF�:��/�҈#�ͅ8��k)E�E4*�I~Hz�'T�h�����d��ĬA����ߌ�q|0��=g�U1�6Yxoq�ۅ���WT|�rP5�h�� �µ�*b�ޟ"��(��o����zE��u��uI�+S�j��F�3 Soit AIM un triangle rectangle en M tel que : IA = 5cm et AM = 1,4cm. ��΋�붼`��r^́c��\��������N�{�������p$}�����^��|���/~��z���.

1.Théorème de Pythagore Théorème : Si un triangle est rectangle alors le carré de l'hypoténuse est égal à la somme des carrés des longueurs des côtés adjacents à l'angle droit. <> ��_

1) Faite une figure à main levée sans oublier le codage. %PDF-1.5 Sans construire le triangle, calcule US. Pour chaque triangle rectangle, relation du théorème de Pythagore. 5 0 obj stream stream Exercice 1 : 1) Dans chacun des cas suivants, calculer, si possible, la longueur BC.

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@HÖæ~€ ¨¹?,™*̬¥¬½€Ú¬Ñ g®‰êJ„gO3�ü^¦X›†¦¼pVIÙ\½ÃÙ_¿dPm½R�faĞÉ�Õxá䈚¹9�Âñ‘_ ‘tä‡ÌÒФÃêûçnçÜûÅiûğldÌEÙ±Ò� stream On sait que BU = 8 cm et que US = 15 cm. ��BfE�vw��(���P��X1�5�V������+F���EWYp���S}_�`t� !���i��&2�`t�7s��,�ѩ�l��JB��K, �b���s,��. <> Enoncer la contraposée du théorème de Pythagore. Démontrer que DOG est un triangle rectangle.


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