{"id":89,"date":"2011-02-27T10:33:23","date_gmt":"2011-02-27T09:33:23","guid":{"rendered":"http:\/\/www.clayinformatique.ch\/mathsenquestions2\/2011\/02\/27\/echelle-a-pente\/"},"modified":"2016-02-03T15:13:34","modified_gmt":"2016-02-03T14:13:34","slug":"echelle-a-pente","status":"publish","type":"post","link":"https:\/\/www.clayinformatique.ch\/mathsenquestions2\/?p=89","title":{"rendered":"Echelle &#038; Pente"},"content":{"rendered":"<p>1.<br \/>\nSur une illustration, on peut mesurer 5,4 cm pour le diam\u00e8tre d&rsquo;un cheveu.<br \/>\nUn cheveu a un diam\u00e8tre r\u00e9el de 0,0675 mm<\/p>\n<p>a)\u00a0\u00a0\u00a0 Cherche l&rsquo;\u00e9chelle de l&rsquo;illustration.<br \/>\nb)\u00a0\u00a0\u00a0 Un cheveu grandit de 0,9 cm par mois. Par quelle longueur devrait-on dessiner l&rsquo;allongement durant 2 mois.<\/p>\n<p>2.<br \/>\nLe chemin de fer du Pilate a une pente moyenne de 40 %. Celui-ci passe \u00e0 Alpnachstad pour arriver au sommet du Pilate (altitude 2132 m).<br \/>\nSur une carte au 1 : 100&rsquo;000, la distance Alpnachstad-sommet du Pilate mesure 4,2 cm.<\/p>\n<p>Calcule l&rsquo;altitude de Alpnachstad.<\/p>\n<p>3.\u00a0\u00a0 \u00a0Construis un angle de 65 \u00b0 puis calcule sa pente.<\/p>\n<p>4.<br \/>\na) Calcule l&rsquo;aire du trap\u00e8ze dont voici le croquis :<\/p>\n<p><img decoding=\"async\" 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alt=\"\" border=\"0\" \/><\/p>\n<p>b) Quelle \u00e9chelle utiliserais-tu pour dessiner ce trap\u00e8ze le plus grand possible dans un carr\u00e9 de 20 cm de c\u00f4t\u00e9 ?<\/p>\n<p>5.<br \/>\nLe bateau se trouve \u00e0 160 m du phare. Le rayon lumineux provenant du phare ( 44 m au-dessus de l&rsquo;eau) a une pente de 25 %.<\/p>\n<p><img decoding=\"async\" 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alt=\"\" border=\"0\" \/><\/p>\n<p>A quelle distance de l&rsquo;eau se situe le pont du bateau ?<\/p>\n<p><a href=\"http:\/\/www.clayinformatique.ch\/mathsenquestions2\/?p=90\"><em><strong>Corrig\u00e9s<\/strong><\/em><\/a><\/p>\n","protected":false},"excerpt":{"rendered":"<p>1. Sur une illustration, on peut mesurer 5,4 cm pour le diam\u00e8tre d&rsquo;un cheveu. Un cheveu a un diam\u00e8tre r\u00e9el de 0,0675 mm a)\u00a0\u00a0\u00a0 Cherche l&rsquo;\u00e9chelle de l&rsquo;illustration. b)\u00a0\u00a0\u00a0 Un cheveu grandit de 0,9 cm par mois. Par quelle longueur devrait-on dessiner l&rsquo;allongement durant 2 mois. 2. Le chemin de fer du Pilate a une <a class=\"read-more\" href=\"https:\/\/www.clayinformatique.ch\/mathsenquestions2\/?p=89\">Read More&#8230;<\/a><\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"closed","ping_status":"closed","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[17],"tags":[],"class_list":["post-89","post","type-post","status-publish","format-standard","hentry","category-applications"],"aioseo_notices":[],"_links":{"self":[{"href":"https:\/\/www.clayinformatique.ch\/mathsenquestions2\/index.php?rest_route=\/wp\/v2\/posts\/89","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/www.clayinformatique.ch\/mathsenquestions2\/index.php?rest_route=\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.clayinformatique.ch\/mathsenquestions2\/index.php?rest_route=\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.clayinformatique.ch\/mathsenquestions2\/index.php?rest_route=\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/www.clayinformatique.ch\/mathsenquestions2\/index.php?rest_route=%2Fwp%2Fv2%2Fcomments&post=89"}],"version-history":[{"count":0,"href":"https:\/\/www.clayinformatique.ch\/mathsenquestions2\/index.php?rest_route=\/wp\/v2\/posts\/89\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.clayinformatique.ch\/mathsenquestions2\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=89"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.clayinformatique.ch\/mathsenquestions2\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=89"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.clayinformatique.ch\/mathsenquestions2\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=89"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}