Ceci est une ancienne révision du document !

Activité 1 - De quoi est fait ce métal ?

LES MESURES FAITES EN CLASSE ET DES AIDES SONT FOURNIES A LA FIN DE CE DOCUMENT

Lors de sa quête pour l'Anneau, Gimli trouve un métal qu'il veut identifier. Il est posé sur votre table. Aidez-le !

Document 1 : Archimède

https:fr.wikipedia.org/wiki/Pouss ée_d'Archimède// Archimède est un savant grec qui vécut à Syracuse (Sicile) de 287 av. J.-C. à 212 av. J.-C. Le roi Hiéron II de Syracuse (306-214) aurait demandé à son jeune ami et conseiller scientifique Archimède (âgé alors de 22 ans seulement) de vérifier si une couronne d'or, qu'il s'était fait confectionner comme offrande à Zeus, était totalement en or ou si l'artisan y avait mis de l'argent. La vérification avait bien sûr pour contrainte de ne pas détériorer la couronne. La forme de celle-ci était en outre trop complexe pour effectuer un calcul du volume de l'ornement. Archimède aurait trouvé le moyen de vérifier si la couronne était vraiment en or, alors qu'il était au bain public, en observant comment des objets y flottaient. Il serait alors sorti dans la rue entièrement nu en s'écriant le célèbre « Eurêka ! » (j'ai trouvé !). La constatation d'Archimède au bain public est que, pour un même volume donné, les corps n'ont pas le même poids apparent, c'est-à-dire une masse par unité de volume différente. On parle de nos jours de masse volumique. L'argent (masse volumique 10500 kg/m³ ) étant moins dense que l'or (masse volumique 19300 kg/m³ ), il a donc une masse volumique plus faible : pour obtenir un poids voulu il faudra une plus grande quantité d'argent que d'or. De là, Archimède déduit que si l'artisan a caché de l'argent dans la couronne du roi, la couronne serait plus grande que si, pour le même poids, elle avait été faite exclusivement d'or, alors elle a une masse volumique plus faible qu'une couronne de même taille seulement en or. Ainsi fut découverte la supercherie du joaillier. Document 2 : masse volumique Une espèce chimique peut être caractérisée par sa masse volumique. La masse volumique $%rhô$ V = c³ c : longueur du coté en m V : volume du cube en m³ Volume parallélépipède rectangle : (utiliser le pieds à coulisse comme une règle classique, en réalité il permet de mesurer jusqu'au dixième de millimètre) - sa hauteur 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4u8j42ovclwyf4bkiieykxxbibls_cgyohrbxf2vjvbpjtvkdq2nboaotu3fbpiy1ektyulwwmqnrgb01grpu243gsrlth_hgpinunbp7fr_gr_bgimtwnosgwhlnczw2wrqixps4mk3lgtjaf6jt2kya9nhecbjclwey1mmo8sc0nhn_df5iy1sf0qikopjtmyubhnrc9opyp0gak_fnicd8lq9jzeab4ap58et0jhfxvc4vd4xm4wup78vwmjlzyliasvkiiurbtzjoulnrbvfhosr3pnzfcsvjsyujmrpn01eeeomzcpksvxh_oy9b0vfbbsxgq22y7sqi6mqeaousieaerue1nxkxlj06k7y2omm5yiedc0v0tdgwu2xs0t0uf4vd5vhxem83ixhc4fwso95mbqpno7iqh_8d8z0in_felktlz_eephfzee_b7knl4psnhktetnbkx8qn7q7shnf7d_ih8xm8vwqxqjhpfpriqtm1s447_f_f_cuiuhe0jnc10pee3kpnprobwvg_ilhc3ovk4u8kkkhv5dh2plfebjjjzzkiyvj6pxzsgd8thd4nc5xfl8odmz9jxoqa6fmpzggk5yohmfxeuxwfx_cwa12x0bbu3ab8gl5e_gtd4nwzu9np4im7ataepy3nzz5g9g_gp4z2dfzwnnnefwukdffksekyjoh65fn4g0gknopazghgtt7z2f3nvi_ccplvajofc_k5pwtfot_efsd4timgs2hh2_sj2k4k_hfu_l2d8dcupr_snoj5bk22_4n5xibffhzku_h3xenmkeshaoejkuj8j98wblri65q_bpgm0n7_cbtg78ouh4_e4ui_2rt3tethqthrmgogljuue_gd8ynh58z8fr5i6e8jeed74wmmu1mzmka8jy_v8s_ds747ksfz8fz1ee_gucods0ddxgwwynzksinjc_egvqlyyh58uyzmewqu_hexcl4vhwdccq_ymvcrai8cernkq_j64xeitrnrifgukq_hccenj0h_ehtfwfxh_cnyquz6jkl_2_4nh7fl3ytdxkhsv6kfrcvtnrop6oc8cu9cdi1xfxd5_wch8lmcuo2jmhuopm_g4yph5kuslocqyokntd6vrme4gkqaiqnrhihodxhxwsqvr0ulvnicwmscqkq_rjw0qwceie4scqn2umcywldpcemvwtjcfjbgid8iwxlg6rsdglzz2dfwti82f4xizg2glnssjvinysaxhmtrbc7crveeyliy_hcyjc1g_8aldqzraq3l7iebupanbqljuk464zkt5tmqr5nj2iiahjoscqxdfxxwhlxn4ipel7eg2xjhceeffqvdckvdz7dhcesxygljhag7rdbb0naqjy7rosuzlszbg2awlo1mikkw_x41yeaosunlsr_ancd8ie6l8f2du1pyn2tj483bwtfzd2xpdxevypidhqs5udgl2onkef0jfnfoaeg88xgvhoozfrjtzruj7il740iotkofgxosbx6siwogsbikdfmce8oegxprslo7mzeskkafgcvyylhfgcszamrjdngfbots3z9j7mnyjbihxzivzvnia_q2ojeri_rdmexv5eyewjxgdtjvywnbdo5kkdnviy2fbmey5czjvik1bt6fft7gmq9gc2pbsymlfxrvus8bunqn0nxd6hm8_rljpk02winbsngpcnba00jwissxvpp0azohlcodrhuxi1bpuosepgc2uyeheswjm9ho9linzhkukmyayj85jxylenslvq3xz_qoadyyqlei_hyvjvn_itzhke3ktjzy9g7bryjrjgsqmflua1ifkjomn5hxsjyh4jar_2kwa1cevrpfsy264xt9csrhxjer_izknwujnmjz9ngz9xbj94j1ijzdyjl2ltharru2vqtuhbbfqx28ddxjnlversc6e25vudq3eydte_gzenpuhodo9zf4akg2ifrv1cyf5h0htsvbhpw7f6oqrsrld9lwe5gcapcjlujpnvyjfip4pgyg4mfidvroe7bzzgwbstdg1ilex_tbx2n0zfoxzzmchpsa3b3nqn0ydqqit5zs8ejctzwzbbglv57fhkq0hpmos3deifedakq1y_sdo07u10dyhvrhmriiwx_anakmjc9y0oakyqiarvgichwcuihgt6zhcogqfqqzr9bx6nnlp9keroajizoz24bi_jlwtqqechzq3tpsvnui40uzghzo6jxjo_hrflpj9_dkfcixuoo_ccbqtisctwv9ivbkupsvmei6jpts_pcvbswsg0ynf_d3ewehaszajklik_6e8jqs139fd0_xi_hshobj_pit39eebsslisecwptyj5yp0hqzmqly2hp0puntesdndotlhvdmmimys5v_ig5n9j9ebsmlgrgkxsre2wgancdzmsmw1weamyt6k5k4agyvclymjwbk9zk2lyccbjkrlgw2m2hvlb2rtrl4ql8hyquqgsbjiz9mtmj_uhqstdia_oxysytxgoxizhsh5zeptpmavswaqjiylzp0uneqqmisu_kof0yldhqnplmlixdgknn_c7klc1ksyts_xi6ehrdenla83gwjf4havljwnx5gq0ji1rzcax7e8lkiuvstw_coufv3wdivdsx9ljpvsqhohyfoke0ngvojerctdqnd2dpktq2x7dlze63a9lotose9o0usjhc1myjvx0nefwhqmmuxbmbhkz0umbpvyvhkdfn_hzwq1p5ut6xicc_36ruhp_wpwfrdbcsuhd5kwhyduhsu57jyeqnc28ijwmztzkcyeyllrc_blowoobm2lj0lru_bjx_acol_wblws3sv0le2yx2nf54pbzf1baw_kibrwrqmsyuhpocim2itecpdblzkj2xtpw_h6aggti9sprwqtepkeclwijoi8e_ckphiwy9cikuoxujp3yqkwp5euvhqukiwprmytztc3j69ba5hofbj0ackpjvcgjrmjwhq_klkpiadkgxqm6ev2qtislsyyom8ypo_h6h_bgxrf1isvojobj4pqyxdeoqnyz_aicuiumw6y31bl6gjpfy8mabcixrixgnye5xs8axgfmixcejoeig0gp_om_b4yeg0ykvkikwyeicgicy5pslhricrqx9yinrory6djyfscmhuwp34l0eljewx4eiqj2thjrtt5uhsrkkd8idjhtbcy4seie8evcefzcfgegrdyhmeitsfwskkj8jrstr5gviqmgnjaqppauiwk9itounwa1jmjdygljd_h6peazspfqqvymtinrpqivcv8gijx_r1ldpgu2s9lblk8iuqldrk0nbqullcoqf5kcctgafvcsrju_xjhkhkugyzzbdw26nrr5h7n3gk88lu38ebuxkombc0e4e2bsvohook_xqlqlvb9h4syjyh3qcbnsiyhiwidbmstjsrdm3gtjypk_qyh0f_cxohyzlieije0z2xpfqmm3wkqnceindnh4ffkphs4vqe3akkysqljmjy9ltztfg_bsjmdiu9lqk3ru6bpjtqga_uyhaqy7j7smfqmbqe4_ddkviybfbkwthsnr9zjeb8iezwkpazddjykufjkt44g_yr_jotrghxktggyjztlg37e3x_clklhopq2lqr6ixgxgh2jckjzn5i9a3dbo6pgujfr6xq6f2jj8ahicswsyomvmjujqusxytszhm6frfwmosytebi3h0ps8my_txlzrvwygwvib4mntdiwgxkty3o8jdym5o9muxkhpaxodvpusewje3cbklapuxh8nl4wufwpkdhehm8hqnmlsjeetyqdnceyw8ix6mcjlholryg14mxsfsuvzhceirknfrsxsa9ixsgxjjokpqshprkapeekozfev_kzdnqsxqonyhfbmtpfjbc8n_gbi0uzsmy_dblbijebhjkn8pmlkmuxjvq73iremxqfgtq2rteynq2i9cyinfmhqoffljvi0s5knjzrsudq2h5jszemsgzkqmemodtybrinvko_knmycj1whpzceiqsiqawqgseeiqmrlj3zdrefiydxptcnbyxqp2g1wxbexb_p7wjowyi2bvcbn4f_ynronjgubknjyy55lnfmc3e72k9bft9hu_dbjvkz4dizszhgserg2yvgoxjusssw2uvfeyqchwmw2xbkwi_dvixkklsodln_jqwzgizyrfavdbifc4hceiqhbihccx4zppxc4yhwutuxieuigmqxrjixfyuo_vzssiqhbl5ywxv5ocutvww9d2ubp6ojzenirpzcykr9hhpnwj2nwirk2x_hryoqm0hd6gucyhicfth0fge2xgkveohwxyey8mibyjlstffq0iorwj_fcngto_vfrtgddmy4pegnhafaubqevjceijfxepccjksidleba_hfcp_gw_ilyx7moejw6ghtdnsojs7ev9clhbelhlihaouf3xbe6msfjfis0nm4esf2pkypoeztncexnn9iykjrjuf65bsejuzdxzembcifzuzh7auzzkxjecjorwoizgsag6af4cpbhgi8eeckkeknyylkg_iewruhfnhjqic3_gyjgne_1wvmufx_2q
Tableau de conversion pour les volumes |
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