{"id":1424,"date":"2020-08-30T15:18:36","date_gmt":"2020-08-30T12:18:36","guid":{"rendered":"https:\/\/stwww1.weizmann.ac.il\/mesimatika\/?post_type=mesimatika_case&#038;p=1424"},"modified":"2021-01-10T13:17:10","modified_gmt":"2021-01-10T11:17:10","slug":"%d7%96%d7%94%d7%95%d7%99%d7%95%d7%aa-%d7%9e%d7%aa%d7%9e%d7%98%d7%99%d7%95%d7%aa-%d7%95%d7%91%d7%99%d7%98%d7%95%d7%99%d7%99%d7%9d-%d7%a0%d7%92%d7%93%d7%99%d7%99%d7%9d","status":"publish","type":"mesimatika_case","link":"https:\/\/stweizmann.proj.ac.il\/mesimatika\/mesimatika_case\/%d7%96%d7%94%d7%95%d7%99%d7%95%d7%aa-%d7%9e%d7%aa%d7%9e%d7%98%d7%99%d7%95%d7%aa-%d7%95%d7%91%d7%99%d7%98%d7%95%d7%99%d7%99%d7%9d-%d7%a0%d7%92%d7%93%d7%99%d7%99%d7%9d\/","title":{"rendered":"\u05d6\u05d4\u05d5\u05d9\u05d5\u05ea \u05de\u05ea\u05de\u05d8\u05d9\u05d5\u05ea \u05d5\u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd \u05e0\u05d2\u05d3\u05d9\u05d9\u05dd"},"content":{"rendered":"<p>[mathjax]<\/p>\n<ul>\n<li><a href=\"#matarot\">\u05de\u05d8\u05e8\u05d5\u05ea \u05d4\u05ea\u05d9\u05e7<\/a><\/li>\n<li><a href=\"#reka\">\u05e8\u05e7\u05e2<\/a><\/li>\n<li><a href=\"#hazzaa\">\u05d4\u05e6\u05e2\u05d4 \u05dc\u05de\u05d4\u05dc\u05da \u05d4\u05e2\u05d1\u05d5\u05d3\u05d4<\/a><\/li>\n<li><a href=\"#zman\">\u05d6\u05de\u05e0\u05d9 \u05e2\u05d1\u05d5\u05d3\u05d4 \u05de\u05e9\u05d5\u05e2\u05e8\u05d9\u05dd<\/a><\/li>\n<li><a href=\"#homarim\">\u05d4\u05d7\u05d5\u05de\u05e8\u05d9\u05dd \u05d5\u05d4\u05e2\u05d6\u05e8\u05d9\u05dd \u05d4\u05d3\u05e8\u05d5\u05e9\u05d9\u05dd &#8211; \u05dc\u05d4\u05d5\u05e8\u05d3\u05d4<\/a><\/li>\n<li><a href=\"https:\/\/stweizmann.proj.ac.il\/wp-content\/uploads\/sites\/47\/2021\/01\/zehoyot-matematiot-vbitoym-ngdem-Pitronot-Talmidim.pdf\" target=\"_blank\" rel=\"noopener\">\u05e4\u05ea\u05e8\u05d5\u05e0\u05d5\u05ea \u05e9\u05dc \u05ea\u05dc\u05de\u05d9\u05d3\u05d9\u05dd<\/a><\/li>\n<\/ul>\n<p>&nbsp;<\/p>\n<p><a href=\"https:\/\/stweizmann.proj.ac.il\/wp-content\/uploads\/sites\/47\/2021\/01\/zehoyot-matematiot-vbitoym-ngdem-Tik.pdf\" target=\"_blank\" rel=\"noopener noreferrer\"><img decoding=\"async\" class=\"alignnone wp-image-199\" src=\"\/mesimatika\/wp-content\/uploads\/sites\/58\/2019\/09\/Watching-full-document-button.png\" alt=\"\u05e6\u05e4\u05d9\u05d9\u05d4 \u05d1\u05ea\u05d9\u05e7 \u05d4\u05de\u05dc\u05d0\" width=\"216\" height=\"47\" \/><\/a><\/p>\n<p>&nbsp;<\/p>\n<h2 id=\"matarot\"><img decoding=\"async\" class=\"alignnone wp-image-45\" src=\"\/mesimatika\/wp-content\/uploads\/sites\/58\/2019\/09\/\u05de\u05d8\u05e8\u05d4-150x150.png\" alt=\"\" width=\"60\" height=\"60\" \/>\u05de\u05d8\u05e8\u05d5\u05ea \u05d4\u05ea\u05d9\u05e7<\/h2>\n<p>\u05ea\u05d9\u05e7 \u05d6\u05d4 \u05e0\u05d5\u05e2\u05d3 \u05dc\u05e1\u05d9\u05d9\u05e2 \u05dc\u05de\u05d5\u05e8\u05d4 \u05dc\u05d4\u05e2\u05e8\u05d9\u05da \u05d0\u05ea \u05d9\u05db\u05d5\u05dc\u05d5\u05ea \u05d4\u05ea\u05dc\u05de\u05d9\u05d3\u05d9\u05dd \u05dc\u05e2\u05d1\u05d5\u05d3 \u05e2\u05dd \u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd \u05e0\u05d2\u05d3\u05d9\u05d9\u05dd.<\/p>\n<p>\u05d4\u05d4\u05e2\u05e8\u05db\u05d4 \u05d5\u05d4\u05de\u05e2\u05e0\u05d4 \u05dc\u05e7\u05e9\u05d9\u05d9\u05dd \u05de\u05ea\u05de\u05e7\u05d3\u05d9\u05dd \u05d1\u05d9\u05db\u05d5\u05dc\u05ea \u05d4\u05ea\u05dc\u05de\u05d9\u05d3\u05d9\u05dd:<\/p>\n<ul>\n<li>\u05dc\u05d6\u05d4\u05d5\u05ea \u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd \u05e0\u05d2\u05d3\u05d9\u05d9\u05dd.<\/li>\n<li>\u05dc\u05d9\u05e6\u05d5\u05e8 \u05d1\u05d9\u05d8\u05d5\u05d9 \u05e0\u05d2\u05d3\u05d9 \u05dc\u05d1\u05d9\u05d8\u05d5\u05d9 \u05e0\u05ea\u05d5\u05df.<\/li>\n<\/ul>\n<p>\u05dc\u05d4\u05e9\u05ea\u05de\u05e9 \u05d1\u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd \u05e0\u05d2\u05d3\u05d9\u05d9\u05dd.<\/p>\n<p>&nbsp;<\/p>\n<h2 id=\"reka\"><img decoding=\"async\" class=\"alignnone wp-image-48\" src=\"\/mesimatika\/wp-content\/uploads\/sites\/58\/2019\/09\/\u05e8\u05e7\u05e2-150x150.png\" alt=\"\" width=\"60\" height=\"60\" \/>\u05e8\u05e7\u05e2<\/h2>\n<p>\u05d0\u05d9\u05d1\u05e8 \u05d4\u05d5\u05e4\u05db\u05d9 \u05d4\u05d9\u05e0\u05d5 \u05de\u05d5\u05e9\u05d2 \u05de\u05e8\u05db\u05d6\u05d9 \u05d1\u05d4\u05e7\u05e9\u05e8 \u05e9\u05dc \u05de\u05d1\u05e0\u05d9\u05dd \u05d0\u05dc\u05d2\u05d1\u05e8\u05d9\u05d9\u05dd \u05db\u05de\u05d5 \u05d7\u05d1\u05d5\u05e8\u05d5\u05ea. \u05d1\u05dc\u05d9\u05de\u05d5\u05d3\u05d9 \u05d4\u05de\u05ea\u05de\u05d8\u05d9\u05e7\u05d4 \u05d1\u05d1\u05d9\u05ea \u05d4\u05e1\u05e4\u05e8 \u05d9\u05e9 \u05dc\u05d0\u05d9\u05d1\u05e8 \u05d4\u05d5\u05e4\u05db\u05d9 \u05de\u05d5\u05e4\u05e2\u05d9\u05dd \u05e9\u05d5\u05e0\u05d9\u05dd, \u05db\u05de\u05d5 \u05de\u05e1\u05e4\u05e8 \u05d0\u05d5 \u05d1\u05d9\u05d8\u05d5\u05d9 \u05d4\u05d5\u05e4\u05db\u05d9 (\u05db\u05d0\u05e9\u05e8 \u05e2\u05d5\u05e1\u05e7\u05d9\u05dd \u05d1\u05e4\u05e2\u05d5\u05dc\u05ea \u05d4\u05db\u05e4\u05dc \u05d1\u05d9\u05df \u05de\u05e1\u05e4\u05e8\u05d9\u05dd \u05d0\u05d5 \u05d1\u05d9\u05df \u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd), \u05e4\u05d5\u05e0\u05e7\u05e6\u05d9\u05d4 \u05d4\u05d5\u05e4\u05db\u05d9\u05ea (\u05db\u05d0\u05e9\u05e8 \u05e2\u05d5\u05e1\u05e7\u05d9\u05dd \u05d1\u05e4\u05e2\u05d5\u05dc\u05ea \u05d4\u05d4\u05e8\u05db\u05d1\u05d4 \u05e9\u05dc \u05e4\u05d5\u05e0\u05e7\u05e6\u05d9\u05d5\u05ea), \u05de\u05e1\u05e4\u05e8 \u05d0\u05d5 \u05d1\u05d9\u05d8\u05d5\u05d9 \u05e0\u05d2\u05d3\u05d9 (\u05db\u05d0\u05e9\u05e8 \u05e2\u05d5\u05e1\u05e7\u05d9\u05dd \u05d1\u05e4\u05e2\u05d5\u05dc\u05ea \u05d4\u05d7\u05d9\u05d1\u05d5\u05e8 \u05d1\u05d9\u05df \u05de\u05e1\u05e4\u05e8\u05d9\u05dd \u05d0\u05d5 \u05d1\u05d9\u05df \u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd). \u05ea\u05d9\u05e7 \u05d6\u05d4 \u05e2\u05d5\u05e1\u05e7 \u05d1\u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd \u05e0\u05d2\u05d3\u05d9\u05d9\u05dd: \u05e9\u05e0\u05d9 \u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd \u05d0\u05dc\u05d2\u05d1\u05e8\u05d9\u05d9\u05dd \u05e9\u05d4\u05dd \u05d4\u05d5\u05e4\u05db\u05d9\u05d9\u05dd \u05d6\u05d4 \u05dc\u05d6\u05d4 \u05d1\u05d9\u05d7\u05e1 \u05dc\u05e4\u05e2\u05d5\u05dc\u05ea \u05d4\u05d7\u05d9\u05d1\u05d5\u05e8, \u05db\u05dc\u05d5\u05de\u05e8 \u05e1\u05db\u05d5\u05de\u05dd \u05d0\u05e4\u05e1 (\u05e9\u05d4\u05d5\u05d0 \u05d0\u05d9\u05d1\u05e8 \u05d4\u05d9\u05d7\u05d9\u05d3\u05d4 \u05e9\u05dc \u05e4\u05e2\u05d5\u05dc\u05ea \u05d4\u05d7\u05d9\u05d1\u05d5\u05e8).<\/p>\n<p>\u05ea\u05dc\u05de\u05d9\u05d3\u05d9\u05dd \u05de\u05ea\u05e7\u05e9\u05d9\u05dd \u05dc\u05e2\u05d9\u05ea\u05d9\u05dd \u05d1\u05e2\u05d1\u05d5\u05d3\u05d4 \u05e2\u05dd \u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd \u05d4\u05d5\u05e4\u05db\u05d9\u05d9\u05dd, \u05d0\u05dd \u05de\u05e9\u05d5\u05dd \u05e9\u05d0\u05d9\u05e0\u05dd \u05e7\u05d5\u05e9\u05e8\u05d9\u05dd \u05d0\u05ea \u05d4\u05de\u05d5\u05e0\u05d7 \u05e2\u05dd \u05de\u05e9\u05de\u05e2\u05d5\u05ea \u05d4\u05d4\u05d2\u05d3\u05e8\u05d4 \u05e9\u05dc\u05d5 (\u05e1\u05db\u05d5\u05dd \u05d0\u05e4\u05e1) \u05d5\u05d0\u05dd \u05de\u05e9\u05d5\u05dd \u05e9\u05d4\u05dd \u05de\u05ea\u05e7\u05e9\u05d9\u05dd \u05d1\u05d8\u05db\u05e0\u05d9\u05e7\u05d4 \u05d0\u05dc\u05d2\u05d1\u05e8\u05d9\u05ea. \u05dc\u05de\u05e9\u05dc,<\/p>\n<ul>\n<li>\u05d4\u05ea\u05d9\u05d9\u05d7\u05e1\u05d5\u05ea \u05dc\u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd $latex \\displaystyle \\left( {\\text{2 &#8212; }x} \\right)$ \u05d5- $latex \\displaystyle \\left( {\\text{&#8211;2 &#8212; }x} \\right)$\u00a0\u05db\u05e0\u05d2\u05d3\u05d9\u05d9\u05dd \u05d6\u05d4 \u05dc\u05d6\u05d4 \u05e2\u05dc-\u05e1\u05de\u05da \u05d4\u05de\u05d7\u05d5\u05d1\u05e8 \u05d4\u05e8\u05d0\u05e9\u05d5\u05df \u05d1\u05dc\u05d1\u05d3, \u05d0\u05d5 \u05d4\u05ea\u05d9\u05d9\u05d7\u05e1\u05d5\u05ea \u05dc\u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd $latex \\displaystyle {{\\left( {\\text{2 &#8212; }x} \\right)}^{\\text{2}}}$\u00a0\u05d5- $latex \\displaystyle {{\\left( {x\\text{ &#8212; 2}} \\right)}^{\\text{2}}}$\u00a0\u05db\u05e0\u05d2\u05d3\u05d9\u05d9\u05dd (\u05d5\u05dc\u05d0 \u05db\u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd \u05d6\u05d4\u05d9\u05dd) \u05e2\u05dc-\u05e1\u05de\u05da \u05d1\u05e1\u05d9\u05e1\u05d9 \u05d4\u05d7\u05d6\u05e7\u05d5\u05ea \u05d1\u05dc\u05d1\u05d3.<\/li>\n<li>\u05d4\u05ea\u05d9\u05d9\u05d7\u05e1\u05d5\u05ea \u05dc\u05e9\u05ea\u05d9 \u05d4\u05de\u05db\u05e4\u05dc\u05d5\u05ea $latex (x \\text{&#8211;}2)(x \\text{&#8211;}3)$ \u05d5-\u00a0$latex (2 \\text{&#8211; }x)(3 \\text{&#8211; }x)$ \u05d0\u05d5 \u05dc\u05e9\u05e0\u05d9 \u05d4\u05e9\u05d1\u05e8\u05d9\u05dd\u00a0$latex \\frac{{x \\text{&#8211; }2}}{{x \\text{&#8211; }3}}$ \u05d5-\u00a0$latex (x\\ne 3)\\,\\,\\,\\,\\,\\,\\frac{{2 \\text{&#8211; }x}}{{3 \\text{&#8211; }x}}$ \u05db\u05e0\u05d2\u05d3\u05d9\u05d9\u05dd \u05d6\u05d4 \u05dc\u05d6\u05d4, \u05de\u05db\u05d9\u05d5\u05d5\u05df \u05e9\u05dc\u05db\u05dc \u05d2\u05d5\u05e8\u05dd \u05d1\u05de\u05db\u05e4\u05dc\u05d4 \u05d4\u05d0\u05d7\u05ea \u05d9\u05e9\u00a0 \u05d2\u05d5\u05e8\u05dd \u05e0\u05d2\u05d3\u05d9 \u05d1\u05de\u05db\u05e4\u05dc\u05d4 \u05d4\u05e9\u05e0\u05d9\u05d9\u05d4, \u05d0\u05d5 \u05de\u05db\u05d9\u05d5\u05d5\u05df \u05e9\u05d2\u05dd \u05d4\u05de\u05d5\u05e0\u05d9\u05dd \u05d5\u05d2\u05dd \u05d4\u05de\u05db\u05e0\u05d9\u05dd \u05d1\u05e9\u05e0\u05d9 \u05d4\u05e9\u05d1\u05e8\u05d9\u05dd \u05d4\u05dd \u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd \u05e0\u05d2\u05d3\u05d9\u05d9\u05dd \u05d6\u05d4 \u05dc\u05d6\u05d4.<\/li>\n<li>\u05d0\u05d9-\u05d6\u05d9\u05d4\u05d5\u05d9 \u05e9\u05dc \u05d6\u05d5\u05d2 \u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd \u05e0\u05d2\u05d3\u05d9\u05d9\u05dd \u05db\u05ea\u05d5\u05e6\u05d0\u05d4 \u05de\u05e9\u05d9\u05e0\u05d5\u05d9 \u05de\u05e7\u05d5\u05de\u05dd \u05e9\u05dc \u05d4\u05e8\u05db\u05d9\u05d1\u05d9\u05dd \u05d1\u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd \u05d0\u05dc\u05d4 \u2013 \u05dc\u05de\u05e9\u05dc,\u00a0$latex (a \\text{&#8211; }b)$ \u05d5- $latex (b \\text{&#8211; }a)$.<\/li>\n<li>\u05d0\u05d9-\u05e9\u05d9\u05de\u05d5\u05e9 \u05d1\u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd \u05e0\u05d2\u05d3\u05d9\u05d9\u05dd \u05d1\u05e4\u05e2\u05d5\u05dc\u05d5\u05ea \u05e4\u05d9\u05e9\u05d5\u05d8 \u05e9\u05d5\u05e0\u05d5\u05ea \u2013 \u05db\u05de\u05d5 \u05dc\u05de\u05e9\u05dc, \u05e6\u05de\u05e6\u05d5\u05dd \u05e9\u05d1\u05e8\u05d9\u05dd, \u05d1\u05d9\u05d8\u05d5\u05dc \u05de\u05d7\u05d5\u05d1\u05e8\u05d9\u05dd \u05e0\u05d2\u05d3\u05d9\u05d9\u05dd \u05d1\u05d7\u05d9\u05d1\u05d5\u05e8, \u05de\u05e6\u05d9\u05d0\u05ea \u05de\u05db\u05e0\u05d4 \u05de\u05e9\u05d5\u05ea\u05e3 \u05d1\u05d7\u05d9\u05d1\u05d5\u05e8 \u05e9\u05d1\u05e8\u05d9\u05dd, \u05de\u05e6\u05d9\u05d0\u05ea \u05e4\u05ea\u05e8\u05d5\u05e0\u05d5\u05ea \u05e9\u05dc \u05de\u05e9\u05d5\u05d5\u05d0\u05d5\u05ea \u05d1\u05d0\u05de\u05e6\u05e2\u05d5\u05ea \u05e9\u05d9\u05e7\u05d5\u05dc\u05d9\u05dd \u05d4\u05e7\u05e9\u05d5\u05e8\u05d9\u05dd \u05dc\u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd \u05e0\u05d2\u05d3\u05d9\u05d9\u05dd.<\/li>\n<\/ul>\n<p>&nbsp;<\/p>\n<p>\u05d4\u05ea\u05d9\u05e7 <strong><em>\u05d6\u05d4\u05d5\u05d9\u05d5\u05ea \u05de\u05ea\u05de\u05d8\u05d9\u05d5\u05ea \u05d5\u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd \u05e0\u05d2\u05d3\u05d9\u05d9\u05dd <\/em><\/strong>\u05e0\u05d5\u05e2\u05d3 \u05dc\u05e1\u05d9\u05d9\u05e2 \u05dc\u05de\u05d5\u05e8\u05d9\u05dd \u05dc\u05d6\u05d4\u05d5\u05ea \u05ea\u05dc\u05de\u05d9\u05d3\u05d9\u05dd \u05e9\u05d9\u05e9 \u05dc\u05d4\u05dd \u05e7\u05e9\u05d9\u05d9\u05dd \u05d0\u05dc\u05d4 \u05d5\u05dc\u05ea\u05ea \u05dc\u05d4\u05dd \u05de\u05e2\u05e0\u05d4.<\/p>\n<h2 id=\"hazzaa\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone wp-image-44\" src=\"\/mesimatika\/wp-content\/uploads\/sites\/58\/2019\/09\/\u05de\u05d4\u05dc\u05da-\u05e2\u05d1\u05d5\u05d3\u05d4-150x150.png\" alt=\"\" width=\"60\" height=\"60\" \/>\u05d4\u05e6\u05e2\u05d4 \u05dc\u05de\u05d4\u05dc\u05da \u05d4\u05e2\u05d1\u05d5\u05d3\u05d4<\/h2>\n<p><a href=\"https:\/\/stweizmann.proj.ac.il\/wp-content\/uploads\/sites\/47\/2021\/01\/zehoyot-matematiot-vbitoym-ngdem-Tik.pdf\" target=\"_blank\" rel=\"noopener noreferrer\">\u05e6\u05e4\u05d9\u05d9\u05d4 \u05d1\u05ea\u05d9\u05e7 \u05d4\u05de\u05dc\u05d0<\/a><\/p>\n<ul>\n<li>\u05e2\u05d1\u05d5\u05d3\u05d4 \u05e2\u05dc \u05de\u05e9\u05d9\u05de\u05d5\u05ea \u05d4\u05e2\u05e8\u05db\u05d4:\n<ul>\n<li>\u05de\u05e9\u05d9\u05de\u05d4 1: <a href=\"https:\/\/stweizmann.proj.ac.il\/wp-content\/uploads\/sites\/47\/2020\/08\/zehoyot-matematiot-vbitoym-ngdem_M1.pdf\" target=\"_blank\" rel=\"noopener noreferrer\"><strong><em>\u05de\u05d6\u05d4\u05d9\u05dd \u05d5\u05d9\u05d5\u05e6\u05e8\u05d9\u05dd \u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd \u05e0\u05d2\u05d3\u05d9\u05d9\u05dd.<\/em><\/strong><\/a><\/li>\n<li>\u05de\u05e9\u05d9\u05de\u05d4 2: <a href=\"https:\/\/stweizmann.proj.ac.il\/wp-content\/uploads\/sites\/47\/2020\/08\/zehoyot-matematiot-vbitoym-ngdem_M2.pdf\" target=\"_blank\" rel=\"noopener noreferrer\"><strong><em>\u05de\u05d9 \u05e6\u05d5\u05d3\u05e7?<\/em><\/strong><\/a><\/li>\n<li>\u05de\u05e9\u05d9\u05de\u05d4 3: <a href=\"https:\/\/stweizmann.proj.ac.il\/wp-content\/uploads\/sites\/47\/2020\/08\/zehoyot-matematiot-vbitoym-ngdem_M3.pdf\" target=\"_blank\" rel=\"noopener noreferrer\"><strong><em>\u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd, \u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd, \u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd<\/em><\/strong>.<\/a><\/li>\n<\/ul>\n<\/li>\n<li>\u05d4\u05e2\u05e8\u05db\u05ea \u05ea\u05d5\u05e6\u05e8\u05d9 \u05d4\u05ea\u05dc\u05de\u05d9\u05d3\u05d9\u05dd.<\/li>\n<li>\u05e4\u05e2\u05d9\u05dc\u05d5\u05ea \u05d1\u05e2\u05e7\u05d1\u05d5\u05ea \u05d4\u05d4\u05e2\u05e8\u05db\u05d4.<\/li>\n<\/ul>\n<p>&nbsp;<\/p>\n<h2 id=\"zman\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone wp-image-42\" src=\"\/mesimatika\/wp-content\/uploads\/sites\/58\/2019\/09\/\u05d6\u05de\u05df-\u05e4\u05e2\u05d9\u05dc\u05d5\u05ea-150x150.png\" alt=\"\" width=\"60\" height=\"60\" \/>\u05d6\u05de\u05e0\u05d9 \u05e2\u05d1\u05d5\u05d3\u05d4 \u05de\u05e9\u05d5\u05e2\u05e8\u05d9\u05dd<\/h2>\n<ul>\n<li style=\"list-style-type: none\">\n<ul>\n<li>\u05e2\u05d1\u05d5\u05d3\u05d4 \u05e2\u05dc \u05de\u05e9\u05d9\u05de\u05d5\u05ea \u05d4\u05e2\u05e8\u05db\u05d4: 45-30 \u05d3\u05e7\u05d5\u05ea.<\/li>\n<li>\u05e4\u05e2\u05d9\u05dc\u05d5\u05ea \u05d1\u05e2\u05e7\u05d1\u05d5\u05ea \u05d4\u05d4\u05e2\u05e8\u05db\u05d4: 45-30 \u05d3\u05e7\u05d5\u05ea.<\/li>\n<\/ul>\n<\/li>\n<\/ul>\n<p>&nbsp;<\/p>\n<h2 id=\"homarim\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone wp-image-43\" src=\"\/mesimatika\/wp-content\/uploads\/sites\/58\/2019\/09\/\u05d7\u05d5\u05de\u05e8\u05d9\u05dd-150x150.png\" alt=\"\" width=\"60\" height=\"60\" \/>\u05d4\u05d7\u05d5\u05de\u05e8\u05d9\u05dd \u05d5\u05d4\u05e2\u05d6\u05e8\u05d9\u05dd \u05d4\u05d3\u05e8\u05d5\u05e9\u05d9\u05dd<\/h2>\n<p>\u05dc\u05e6\u05d5\u05e8\u05da \u05e2\u05d1\u05d5\u05d3\u05d4 \u05e2\u05dc \u05de\u05e9\u05d9\u05de\u05d5\u05ea \u05d4\u05e2\u05e8\u05db\u05d4 (\u05dc\u05db\u05dc \u05ea\u05dc\u05de\u05d9\u05d3\/\u05d4):<\/p>\n<ul>\n<li>\u05d3\u05e3 \u05de\u05e9\u05d9\u05de\u05d4 1: <a href=\"https:\/\/stweizmann.proj.ac.il\/wp-content\/uploads\/sites\/47\/2020\/08\/zehoyot-matematiot-vbitoym-ngdem_M1.pdf\" target=\"_blank\" rel=\"noopener noreferrer\"><strong><em>\u05de\u05d6\u05d4\u05d9\u05dd \u05d5\u05d9\u05d5\u05e6\u05e8\u05d9\u05dd \u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd \u05e0\u05d2\u05d3\u05d9\u05d9\u05dd.<\/em><\/strong><\/a><\/li>\n<li>\u05d3\u05e3 \u05de\u05e9\u05d9\u05de\u05d4 2: <a href=\"https:\/\/stweizmann.proj.ac.il\/wp-content\/uploads\/sites\/47\/2020\/08\/zehoyot-matematiot-vbitoym-ngdem_M2.pdf\" target=\"_blank\" rel=\"noopener noreferrer\"><strong><em>\u05de\u05d9 \u05e6\u05d5\u05d3\u05e7?<\/em><\/strong><\/a><\/li>\n<li>\u05d3\u05e3 \u05de\u05e9\u05d9\u05de\u05d4 3: <a href=\"https:\/\/stweizmann.proj.ac.il\/wp-content\/uploads\/sites\/47\/2020\/08\/zehoyot-matematiot-vbitoym-ngdem_M3.pdf\" target=\"_blank\" rel=\"noopener noreferrer\"><strong><em>\u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd, \u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd, \u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd.<\/em><\/strong><\/a><\/li>\n<\/ul>\n<p>\u05dc\u05e6\u05d5\u05e8\u05da \u05d4\u05e2\u05e8\u05db\u05ea \u05ea\u05d5\u05e6\u05e8\u05d9 \u05ea\u05dc\u05de\u05d9\u05d3\u05d9\u05dd:<\/p>\n<ul>\n<li><a href=\"https:\/\/stweizmann.proj.ac.il\/wp-content\/uploads\/sites\/47\/2020\/08\/\u05de\u05d5\u05e0\u05d2\u05e9-\u05d8\u05d1\u05dc\u05ea-\u05d4\u05e2\u05e8\u05db\u05d4-\u05d6\u05d4\u05d5\u05d9\u05d5\u05ea-\u05de\u05ea\u05de\u05d8\u05d9\u05d5\u05ea-\u05d5\u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd-\u05e0\u05d2\u05d3\u05d9\u05d9\u05dd.docx\" target=\"_blank\" rel=\"noopener noreferrer\">\u05d8\u05d1\u05dc\u05ea \u05d4\u05e2\u05e8\u05db\u05d4<\/a><\/li>\n<\/ul>\n<p>\u05dc\u05e6\u05d5\u05e8\u05da \u05d4\u05e4\u05e2\u05d9\u05dc\u05d5\u05ea \u05d1\u05e2\u05e7\u05d1\u05d5\u05ea \u05d4\u05d4\u05e2\u05e8\u05db\u05d4 (\u05dc\u05db\u05dc \u05ea\u05dc\u05de\u05d9\u05d3\/\u05d4):<\/p>\n<ul>\n<li>\u05d3\u05e3 \u05d4\u05e4\u05e2\u05d9\u05dc\u05d5\u05ea: <a href=\"https:\/\/stweizmann.proj.ac.il\/wp-content\/uploads\/sites\/47\/2020\/08\/zehoyot-matematiot-vbitoym-ngdem_P1.pdf\" target=\"_blank\" rel=\"noopener noreferrer\"><strong><em>\u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd \u05e0\u05d2\u05d3\u05d9\u05d9\u05dd \u05d5\u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd \u05d6\u05d4\u05d9\u05dd \u05d7\u05dc\u05e7 \u05d0'.<\/em><\/strong><\/a><\/li>\n<li>\u05d3\u05e3 \u05d4\u05e4\u05e2\u05d9\u05dc\u05d5\u05ea: <a href=\"https:\/\/stweizmann.proj.ac.il\/wp-content\/uploads\/sites\/47\/2020\/08\/zehoyot-matematiot-vbitoym-ngdem_P2.pdf\" target=\"_blank\" rel=\"noopener noreferrer\"><strong><em>\u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd \u05e0\u05d2\u05d3\u05d9\u05d9\u05dd \u05d5\u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd \u05d6\u05d4\u05d9\u05dd \u05d7\u05dc\u05e7 \u05d1'.<\/em><\/strong><\/a><\/li>\n<\/ul>\n","protected":false},"excerpt":{"rendered":"<p>\u05e2\u05d1\u05d5\u05d3\u05d4 \u05e2\u05dd \u05d1\u05d9\u05d8\u05d5\u05d9\u05d9\u05dd \u05e0\u05d2\u05d3\u05d9\u05d9\u05dd<\/p>\n","protected":false},"featured_media":0,"template":"","meta":{"_acf_changed":false,"_monsterinsights_skip_tracking":false,"_monsterinsights_sitenote_active":false,"_monsterinsights_sitenote_note":"","_monsterinsights_sitenote_category":0},"tax1":[3],"tax3":[25],"tax4":[29],"tax2":[21],"class_list":["post-1424","mesimatika_case","type-mesimatika_case","status-publish","hentry","tax1-3","tax3-25","tax4-29","tax2-21"],"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v27.9 - https:\/\/yoast.com\/product\/yoast-seo-wordpress\/ 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