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۱٥",[291,294,297,300],{"_8":292,"_54":293},161709,"\\rtl{\\;\\frac{\\;\\;۱\\;\\;}٦}",{"_8":295,"_54":296},161710,"\\rtl{\\;\\frac{\\;\\;۱\\;\\;}{۱۰}}",{"_8":298,"_54":299},161711,"\\rtl{\\;\\frac{\\;\\;۱\\;\\;}{۱۲}}",{"_8":301,"_54":302},161712,"\\rtl{\\;\\frac{\\;\\;۱\\;\\;}{۱٥}}",[],{"_148":305},[306,174,61,221,176],4,"ما نسبة مساحة المثلث إلى مساحة المستطيل ؟ $\"\"$ ",{"_8":309,"_52":53,"_54":310,"_12":311,"_10":312,"_60":61,"_130":-5,"_62":9,"_92":9,"_63":313,"_65":314,"_67":19,"_68":19,"_69":-5,"_70":315,"_100":324,"_102":41,"_145":41,"_146":325,"_75":328},41151,"قارن 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$\"\"$ $\"\"/$ و مساحة متوازي الأضلاع",{"_8":330,"_52":53,"_54":331,"_12":332,"_10":333,"_60":129,"_130":-5,"_62":9,"_92":9,"_63":-5,"_65":-5,"_67":19,"_68":19,"_69":-5,"_70":334,"_100":347,"_102":41,"_145":41,"_146":348,"_75":350},41115,"الشكل المجاور مربع ، احسب مساحة الجزء المظلل\n11efe45b_0c08_e14f_9611_0d1f9cf09f8a_00","41115-%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%A7%D8%AD%D8%B3%D8%A8-%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-%D9%A7%D9%A5-%D8%B7-%D9%A1%D9%A0%D9%A0-%D8%B7-%D9%A2%D9%A5-%D8%B7-%D9%A5%D9%A0-%D8%B7","الشكل المجاور مربع ، احسب مساحة الجزء المظلل أ- ٥٠ ط ب- ٧٥ ط ج- ٢٥ ط د- ١٠٠ ط",[335,338,341,344],{"_8":336,"_54":337},161421,"٢٥ ط",{"_8":339,"_54":340},161422,"٥٠ ط",{"_8":342,"_54":343},161423,"٧٥ ط",{"_8":345,"_54":346},161424,"١٠٠ ط",[],{"_148":349},[175,198,221,176],"الشكل المجاور مربع ، احسب مساحة الجزء المظلل $\"\"$ ","detailedAnswer",[353,358,360,367],{"_8":73,"_54":74,"_354":41,"_355":356,"_357":-5},"is_correct","question_option_details",[],"has_access",{"_8":77,"_54":78,"_354":41,"_355":359,"_357":-5},[],{"_8":80,"_54":81,"_354":19,"_355":361,"_357":-5},[362],{"_8":363,"_54":364,"_365":-5,"_366":-5},43003,"من خصائص أقطار المعين : أنهما متعامدان ، وينصق كل منهما الآخر \n\\rtl{\\;\\text{مساحة المعين}\\;=\\;\\frac{\\;١\\;}{\\;٢\\;}\\times\\;ق١\\;\\times\\;ق٢}\nبما أن مساحة المعين الكبير = ٢ × مساحة المعين الصغير\nبالتالي فقطر المعين الافقي الكبير = ٢ × قطر المعين الافقي الصغير\n( لان (أ و) : هو قطر مشترك للمعين الصغير والكبير\n\nوبالتالي : د هـ = هـ ب = ب ج \n\\rtl{\\;\\text{مساحة المثلث }=\\;\\frac{\\;١\\;}{\\;٢\\;}\\times\\;ق\\;\\times\\;ع}\nنلاحظ ان كلا المثلثين متساويان في الارتفاع وفي طول القاعدة\nوبالتالي فمساحتاهما 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