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ما مساحة الجزء غير المظلل؟\n11efe2f2_a5c3_56a6_9611_69e1bee61d62_00","40025-%D8%A5%D8%B0%D8%A7-%D9%83%D8%A7%D9%86-%D8%B7%D9%88%D9%84-%D8%B6%D9%84%D8%B9-%D8%A7%D9%84%D9%85%D8%B1%D8%A8%D8%B9-=-%D8%B3-%D9%85%D8%A7-%D9%85%D8%B3%D8%A7%D8%AD%D8%A9-%D8%A7%D9%84%D8%AC%D8%B2%D8%A1-%D8%BA%D9%8A%D8%B1-%D8%A7%D9%84%D9%85%D8%B8%D9%84%D9%84","إذا كان طول ضلع المربع = س ، ما مساحة الجزء غير المظلل؟ أ- س^ ۲ ب- ۲ س^ ۲ ج- ۳ س^ ۲ د- ٥ س^ ۲",[247,250,253,256],{"_8":248,"_54":249},157127,"\\rtl{\\;س^{\\;۲\\;\\;}}",{"_8":251,"_54":252},157128,"\\rtl{\\;۳\\;س^{\\;۲\\;\\;}}",{"_8":254,"_54":255},157129,"\\rtl{\\;۲\\;س^{\\;۲\\;\\;}}",{"_8":257,"_54":258},157130,"\\rtl{\\;٥\\;س^{\\;۲\\;\\;}}",[],{"_148":261},[150,172,196,151],"إذا كان طول ضلع المربع = س ، ما مساحة الجزء غير المظلل؟ $\"\"$ ",{"_8":264,"_52":53,"_54":265,"_12":266,"_10":267,"_60":129,"_130":-5,"_62":9,"_92":9,"_63":-5,"_65":-5,"_67":19,"_68":19,"_69":-5,"_70":268,"_100":280,"_102":41,"_145":41,"_146":281,"_75":283},40020,"أوجد قياس زاوية س 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\n11eff8ca_cfbe_1e13_9909_f7c641b46c5d_00","40013-%D8%A7%D9%84%D8%B4%D9%83%D9%84-%D8%A7%D9%84%D9%85%D8%AC%D8%A7%D9%88%D8%B1-%D9%85%D8%B1%D8%A8%D8%B9-%D8%A3%D9%88%D8%AC%D8%AF-%D9%86%D8%B3%D8%A8%D8%A9-%D9%85%D8%B3%D8%A7%D8%AD%D8%A9-%D8%A7%D9%84%D8%AC%D8%B2%D8%A1-%D8%A7%D9%84%D9%85%D8%B8%D9%84%D9%84-%D8%A5%D9%84%D9%89-%D8%A7%D9%84%D8%B4%D9%83%D9%84","الشكل المجاور مربع، أوجد نسبة مساحة الجزء المظلل إلى الشكل أ- ۱/ ۳ ب- ۱/ ٥ ج- ۱/ ۲ د- ۱/ ٤",[290,293,296,298],{"_8":291,"_54":292},157079,"\\rtl{\\frac۱{\\;۲\\;}}",{"_8":294,"_54":295},157080,"\\rtl{\\frac۱{\\;۳\\;}}",{"_8":297,"_54":90},157081,{"_8":299,"_54":300},157082,"\\rtl{\\frac۱{\\;٥\\;}}",[],{"_148":303},[304,172,196,151],4,"الشكل المجاور مربع، أوجد نسبة مساحة الجزء المظلل إلى الشكل $\"\"$ ",{"_8":307,"_52":53,"_54":308,"_12":309,"_10":310,"_60":129,"_130":-5,"_62":9,"_92":9,"_63":-5,"_65":-5,"_67":19,"_68":19,"_69":-5,"_70":311,"_100":321,"_102":41,"_145":41,"_146":322,"_75":324},40008,"\\rtl{\\;\\text{الشكل المجاور مستطيل ،}\\;\\overline{\\text{دهـ}}\\;\\text{ينصف}\\;\\angle\\;و\\;د\\;ج\\;\\;،\\;\\text{أوجد}\\;ق(\\;د\\overset\\;{\\;\\widehat{\\text{ هـ}}\\;ج\\;})}\n11efe2f1_7542_c3a1_8af7_3767a43e6258_00","40008-%D8%A7%D9%84%D8%B4%D9%83%D9%84-%D8%A7%D9%84%D9%85%D8%AC%D8%A7%D9%88%D8%B1-%D9%85%D8%B3%D8%AA%D8%B7%D9%8A%D9%84-%7D-%D9%8A%D9%86%D8%B5%D9%81-%D8%A3%D9%88%D8%AC%D8%AF-)%7D-%D9%A4%D9%A0-%D9%A5%D9%A0-%D9%A7%D9%A0-%D9%A2%D9%A0","الشكل المجاور مستطيل ، دهـ ينصف ∠ و د ج ، أوجد ق( د هـ ج ) أ- ٢٠ ب- ٧٠ ج- ٤٠ د- ٥٠",[312,314,316,318],{"_8":313,"_54":134},157059,{"_8":315,"_54":206},157060,{"_8":317,"_54":140},157061,{"_8":319,"_54":320},157062,"٧٠",[],{"_148":323},[239,150,61]," $\"\"/$ $\"\"$ ",{"_8":326,"_52":53,"_54":327,"_12":328,"_10":329,"_60":129,"_130":-5,"_62":9,"_92":9,"_63":-5,"_65":-5,"_67":19,"_68":19,"_69":-5,"_70":330,"_100":341,"_102":41,"_145":41,"_146":342,"_75":345},39986,"نصف محيط المربع = ٨، أوجد مساحة المثلث الكبير\n11efe9ef_7ca3_cd86_969c_a31722884609_00","39986-%D9%86%D8%B5%D9%81-%D9%85%D8%AD%D9%8A%D8%B7-%D8%A7%D9%84%D9%85%D8%B1%D8%A8%D8%B9-=-%D9%A8-%D8%A3%D9%88%D8%AC%D8%AF-%D9%85%D8%B3%D8%A7%D8%AD%D8%A9-%D8%A7%D9%84%D9%85%D8%AB%D9%84%D8%AB-%D8%A7%D9%84%D9%83%D8%A8%D9%8A%D8%B1-%D9%A3%D9%A2-%D9%A4%D9%A0-%D9%A5%D9%A0-%D9%A6%D9%A0","نصف محيط المربع = ٨، أوجد مساحة المثلث الكبير أ- ٤٠ ب- ٥٠ ج- ٦٠ د- ٣٢",[331,333,336,339],{"_8":332,"_54":206},156971,{"_8":334,"_54":335},156972,"٣٢",{"_8":337,"_54":338},156973,"٦٠",{"_8":340,"_54":140},156974,[],{"_148":343},[150,172,151,344],941,"نصف محيط المربع = ٨، أوجد مساحة المثلث الكبير $\"\"$ ","detailedAnswer",[348,353,355,357],{"_8":73,"_54":74,"_349":41,"_350":351,"_352":-5},"is_correct","question_option_details",[],"has_access",{"_8":77,"_54":78,"_349":41,"_350":354,"_352":-5},[],{"_8":80,"_54":81,"_349":41,"_350":356,"_352":-5},[],{"_8":83,"_54":84,"_349":19,"_350":358,"_352":-5},[359],{"_8":360,"_54":361,"_362":-5,"_363":-5},39011,"الإجابة الصحيحة هي : المعطيات غير كافية\nالمثلثان مشتركان في الرأس وقاعدتاهما على مستقيم واحد \nفارتفاعهما واحد \nوبما أنه لم يعطينا أطوال (ب د) أو (هـ جـ) ، ولم يخبرنا من من بينهما الاكبر \nفالمعطيات غير كافية\nلو اعطانا أطوال (ب د) ، (هـ جـ) لكان المثلث الاكبر صاحب القاعدة الأكبر","entity_id","entity_user_id","imagesURLs",[366],"https://tafawaq.sa/watermarked_images/11efe2f4_ca74_6d8d_8af7_c355effff91d_00.jpg","isMobile","questionId","streamId","routes/_visitor","actionData","errors"]

إذا كان مساحة ، قارن بين:

إذا كان مساحة $\rtl{\;\bigtriangleup أ\;ب\;ج\;\;=\;۸۰\;\;\text{سم}^۲\;}$ ، قارن بين: