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بين: مساحة المظلل ٧ م^٢ أ- المعطيات غير كافية ب- القيمتان متساويتان ج- القيمة الأولى أكبر د- القيمة الثانية أكبر","مساحة المظلل","\\rtl{٧\\;م^{٢}}",[267,269,271,273],{"_8":268,"_33":181},169618,{"_8":270,"_33":184},169619,{"_8":272,"_33":187},169620,{"_8":274,"_33":190},169621,[],{"_119":277},[9,145,147,148]," $\"\"$ مربع مقسم إلى مثلثات متساوية، فقارن بين:",{"_8":280,"_31":32,"_33":281,"_12":282,"_10":283,"_39":40,"_41":9,"_71":9,"_42":-5,"_43":-5,"_44":19,"_45":19,"_46":-5,"_47":284,"_77":296,"_79":21,"_116":21,"_117":297,"_52":299},43218,"11efe7ac_cbed_91b4_bd15_a5c83968b641_00\n\\rtl{\\text{إذا كانت مساحة المثلث}\\;=\\;(\\;٦٠\\;)\\;\\text{سم}^{\\;٢}\\text{ أوجد مساحة المظلل}}","43218-=(%D9%A6%D9%A0)%5E%7B%D9%A2%7D%7D-%D9%A2%D9%A5-%D9%A3%D9%A5-%D9%A4%D9%A0-%D9%A3%D9%A0","إذا كانت مساحة المثلث = ( ٦٠ ) سم^ ٢ أوجد مساحة المظلل أ- ٤٠ ب- ٢٥ ج- ٣٠ د- ٣٥",[285,288,290,293],{"_8":286,"_33":287},169602,"٣٠",{"_8":289,"_33":105},169603,{"_8":291,"_33":292},169604,"٣٥",{"_8":294,"_33":295},169605,"٢٥",[],{"_119":298},[122,147,148]," $\"\"$ $\"\"/$ ",{"_8":301,"_31":32,"_33":302,"_12":303,"_10":304,"_39":40,"_41":9,"_71":9,"_42":-5,"_43":-5,"_44":19,"_45":19,"_46":-5,"_47":305,"_77":317,"_79":21,"_116":21,"_117":318,"_52":320},43216,"الشكل المجاور مستطيل أوجد قيمة س \n11efe7ac_7a06_0260_bd15_8bb4388811c2_00","43216-%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-%D8%A3%D9%88%D8%AC%D8%AF-%D9%82%D9%8A%D9%85%D8%A9-%D8%B3-%D9%A1%D9%A1%D9%A0-%D9%A1%D9%A0%D9%A0-%D9%A1%D9%A4%D9%A0-%D9%A7%D9%A0","الشكل المجاور مستطيل أوجد قيمة س أ- ١٠٠ ب- ١١٠ ج- ١٤٠ د- ٧٠",[306,309,311,314],{"_8":307,"_33":308},169594,"١١٠",{"_8":310,"_33":114},169595,{"_8":312,"_33":313},169596,"١٤٠",{"_8":315,"_33":316},169597,"٧٠",[],{"_119":319},[121,122,175],"الشكل المجاور مستطيل أوجد قيمة س $\"\"$ ","detailedAnswer",[323,333,335,337],{"_8":63,"_33":64,"_324":19,"_325":326,"_332":-5},"is_correct","question_option_details",[327],{"_8":328,"_33":329,"_330":-5,"_331":-5},42029,"المثلثان بالرسم متساويان موضح ذلك بالرسم التالي حيث فيه ضلعين وزاويتان متساويتان والضلع ب ع مشترك بين المثلثين\n11f0572f_2ffb_6807_ac24_a5a89e306604_00\nوبما ان المثلثان متساويان فالضلع ق ع طوله ١٠ \nيمكن ايجاد الارتفاع ب ع باستخدام نظرية فيثاغورس وبتطبيقها على المثلث ق ب ع\nمربع الوتر = مربع الضلع الاول + مربع الضلع الثاني \n\\rtl{{\\;١٠\\;}^{\\;٢\\;}={\\;ب\\;ع\\;}^{\\;٢\\;}\\;+\\;{٥\\;}^{\\;٢\\;}\\;} \n\\rtl{١٠٠\\;-\\;٢٥\\;={\\;ب\\;ع\\;}^{\\;٢\\;}\\;} \n\\rtl{\\;{\\;ب\\;ع\\;}\\;=\\;\\sqrt{\\;\\;٧٥\\;}\\;\\;=\\;\\sqrt{\\;٢٥\\;\\times\\;٣\\;}\\;=\\;٥\\;\\sqrt{\\;٣\\;}\\;} \nبتعويض القيم بمساحة المثلث \nمساحة المثلث = ٠.٥ * القاعدة * الارتفاع \nمساحة المثلث = \\rtl{=\\;\\frac{\\;١\\;}{٢\\;}\\;\\;\\times\\;٥\\;\\times\\;٥\\;\\sqrt{\\;٣\\;}\\;\\;=\\;\\frac{\\;٢٥\\;\\sqrt{\\;٣\\;}}٢\\;}","entity_id","entity_user_id","has_access",{"_8":50,"_33":51,"_324":21,"_325":334,"_332":-5},[],{"_8":55,"_33":56,"_324":21,"_325":336,"_332":-5},[],{"_8":59,"_33":60,"_324":21,"_325":338,"_332":-5},[],"imagesURLs",[341],"https://tafawaq.sa/images/11efeb9c_956f_757f_877a_cf354c76c90a_00.jpg","isMobile","questionId","streamId","routes/_visitor","actionData","errors"]