{"id":679355,"date":"2023-09-03T03:11:14","date_gmt":"2023-09-02T21:41:14","guid":{"rendered":"https:\/\/infinitylearn.com\/surge\/question\/in-the-figure-given-above-if-de-%e2%88%a5bc-then-the-value-of-x-equals-to\/"},"modified":"2025-06-20T13:23:40","modified_gmt":"2025-06-20T07:53:40","slug":"in-the-figure-given-above-if-de-%e2%88%a5bc-then-the-value-of-x-equals-to","status":"publish","type":"questions","link":"https:\/\/infinitylearn.com\/surge\/question\/mathematics\/in-the-figure-given-above-if-de-bc-then-the-value-of-x-eq\/","title":{"rendered":"In the figure given above, if DE \u2225BC, then the value of x equals to"},"content":{"rendered":"","protected":false},"author":1,"template":"","meta":{"_yoast_wpseo_focuskw":"","_yoast_wpseo_title":"","_yoast_wpseo_metadesc":"In the figure given above, if DE \u2225BC, then the value of x equals to","custom_permalink":"question\/mathematics\/in-the-figure-given-above-if-de-bc-then-the-value-of-x-eq\/"},"categories":[],"acf":{"question":"<p style=\"margin-top:0pt; margin-bottom:0pt; line-height:normal; font-size:12pt\"><img 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\" width=\"314\" height=\"276\" alt=\"\" class=\"image_resized\" style=\"width:314px;height:276px\"><\/p><p style=\"margin-top:0pt; margin-bottom:0pt; line-height:normal; font-size:12pt\"><span>In the figure given above, if DE <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mo>\u2225<\/mo><\/math><span>BC, then the value of x equals to<\/span><\/p><br><pstyle=\"margin-top:0pt;margin-bottom:0pt;line-height:normal;font-size:12pt\"><spanstyle=\"font-family:'timesnewroman';-aw-import:ignore\"><p><\/p><pstyle=\"margin-top:0pt;margin-bottom:0pt;line-height:normal;font-size:12pt\"><spanstyle=\"font-family:'timesnewroman';-aw-import:ignore\"><p><\/p><\/spanstyle=\"font-family:'timesnewroman';-aw-import:ignore\"><\/pstyle=\"margin-top:0pt;margin-bottom:0pt;line-height:normal;font-size:12pt\"><\/spanstyle=\"font-family:'timesnewroman';-aw-import:ignore\"><\/pstyle=\"margin-top:0pt;margin-bottom:0pt;line-height:normal;font-size:12pt\">","options":[{"option":"<span>&nbsp;&nbsp;&nbsp; <\/span><span>3 cm<\/span>","correct":false},{"option":"<span>&nbsp;&nbsp;&nbsp; <\/span><span>2 cm<\/span>","correct":false},{"option":"<span>&nbsp;&nbsp;&nbsp; <\/span><span>4 cm<\/span>","correct":false},{"option":"<span>&nbsp;&nbsp;&nbsp; <\/span><span>6.7 cm<\/span><span>&nbsp;<\/span>","correct":true}],"solution":"<span>Given that DE <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mo>\u2225<\/mo><\/math><span>BC.<\/span><br><img src=\"data:image\/jpeg;base64,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\" width=\"314\" height=\"276\" alt=\"\" class=\"image_resized\" style=\"width:314px;height:276px\"><span>In <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mo>\u25b3<\/mo><mi mathvariant=\"italic\">ADE<\/mi><\/math><span>and <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mo>\u25b3<\/mo><mi mathvariant=\"italic\">ABC<\/mi><\/math><span>, <\/span><br><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mo>\u2220<\/mo><mi mathvariant=\"italic\">ADE<\/mi><mo>=<\/mo><mo>\u2220<\/mo><mi mathvariant=\"italic\">ABC<\/mi><\/math><span>(As <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mi mathvariant=\"italic\">DE<\/mi><mo>\u2225<\/mo><mi mathvariant=\"italic\">BC<\/mi><\/math><span>) (Corresponding angles are equal) <\/span><br><span>&nbsp;<\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mo>\u2220<\/mo><mi mathvariant=\"italic\">AED<\/mi><mo>=<\/mo><mo>\u2220<\/mo><mi mathvariant=\"italic\">ACB<\/mi><\/math><span>(As <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mi mathvariant=\"italic\">DE<\/mi><mo>\u2225<\/mo><mi mathvariant=\"italic\">BC<\/mi><\/math><span>) (Corresponding angles are equal) <\/span><br><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mo>\u2220<\/mo><mi mathvariant=\"italic\">DAE<\/mi><mo>=<\/mo><mo>\u2220<\/mo><mi mathvariant=\"italic\">BAC<\/mi><\/math><span> (common angle) <\/span><br><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mo>\u25b3<\/mo><mi mathvariant=\"italic\">ADE<\/mi><mo>~<\/mo><mo>\u25b3<\/mo><mi mathvariant=\"italic\">ABC<\/mi><\/math><span> (By AAA rule)<\/span><br><span>Now, if two triangles are similar, then their corresponding sides are proportional. <\/span><br><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mfrac><mrow><mi mathvariant=\"italic\">AD<\/mi><\/mrow><mrow><mi mathvariant=\"italic\">AB<\/mi><\/mrow><\/mfrac><mo>=<\/mo><mfrac><mrow><mi mathvariant=\"italic\">DE<\/mi><\/mrow><mrow><mi mathvariant=\"italic\">BC<\/mi><\/mrow><\/mfrac><\/math><span> <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mo>\u21d2<\/mo><mfrac><mrow><mn>3<\/mn><\/mrow><mrow><mn>2<\/mn><mo>+<\/mo><mn>3<\/mn><\/mrow><\/mfrac><mo>=<\/mo><mfrac><mrow><mn>4<\/mn><\/mrow><mrow><mi>x<\/mi><\/mrow><\/mfrac><\/math><span> <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mo>\u21d2<\/mo><mi>x<\/mi><mo>=<\/mo><mn>6<\/mn><mo>.<\/mo><mn>7<\/mn><mi mathvariant=\"italic\">cm<\/mi><\/math><span>.<\/span><br><span>Therefore, the value of <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mi mathvariant=\"italic\">x is&nbsp;<\/mi><mn>6<\/mn><mo>.<\/mo><mn>7<\/mn><mi mathvariant=\"italic\">cm<\/mi><\/math><span>.<\/span><br><span>Hence option 4 is the answer.<\/span><br><span>&nbsp;<\/span>","subject":"Mathematics"},"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v17.9 - https:\/\/yoast.com\/wordpress\/plugins\/seo\/ -->\n<title>In the figure given 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