{"id":12,"date":"2011-02-22T09:17:10","date_gmt":"2011-02-22T08:17:10","guid":{"rendered":"http:\/\/www.clayinformatique.ch\/mathsenquestions2\/2011\/02\/22\/cercle-a-disque\/"},"modified":"2016-02-01T10:57:07","modified_gmt":"2016-02-01T09:57:07","slug":"cercle-a-disque","status":"publish","type":"post","link":"https:\/\/www.clayinformatique.ch\/mathsenquestions2\/?p=12","title":{"rendered":"Cercle &#038; disque"},"content":{"rendered":"<p>Calcule l&rsquo;aire et le p\u00e9rim\u00e8tre des figures suivantes :<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"\" border=\"0\" \/><\/p>\n<p>&nbsp;<\/p>\n<p><a href=\"http:\/\/www.clayinformatique.ch\/mathsenquestions2\/?p=13\"><em><strong>Corrig\u00e9s<\/strong><\/em><\/a><\/p>\n","protected":false},"excerpt":{"rendered":"<p>Calcule l&rsquo;aire et le p\u00e9rim\u00e8tre des figures suivantes : &nbsp; &nbsp; &nbsp; Corrig\u00e9s<\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"closed","ping_status":"closed","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[5],"tags":[],"class_list":["post-12","post","type-post","status-publish","format-standard","hentry","category-geometrie-9eme"],"aioseo_notices":[],"aioseo_head":"\n\t\t<!-- All in One SEO 5.0.0.1 - aioseo.com -->\n\t<meta name=\"description\" content=\"Calcule l&#039;aire et le p\u00e9rim\u00e8tre des figures suivantes : Corrig\u00e9s\" \/>\n\t<meta name=\"robots\" content=\"max-image-preview:large\" \/>\n\t<meta name=\"author\" content=\"clay\"\/>\n\t<link rel=\"canonical\" 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