{"id":644069,"date":"2023-06-26T15:45:10","date_gmt":"2023-06-26T10:15:10","guid":{"rendered":"https:\/\/infinitylearn.com\/surge\/question\/find-the-area-of-the-triangle-formed-by-the-lines-yxx6-and-y0\/"},"modified":"2025-06-26T12:47:49","modified_gmt":"2025-06-26T07:17:49","slug":"find-the-area-of-the-triangle-formed-by-the-lines-yxx6-and-y0","status":"publish","type":"questions","link":"https:\/\/infinitylearn.com\/surge\/question\/mathematics\/find-the-area-of-the-triangle-formed-by-the-lines-yxx6an\/","title":{"rendered":"Find the area of the triangle formed by the lines y=x,x=6\u00a0and y=0."},"content":{"rendered":"","protected":false},"author":1,"template":"","meta":{"_yoast_wpseo_focuskw":"","_yoast_wpseo_title":"","_yoast_wpseo_metadesc":"Find the area of the triangle formed by the lines y=x,x=6\u00a0and y=0.","custom_permalink":"question\/mathematics\/find-the-area-of-the-triangle-formed-by-the-lines-yxx6an\/"},"categories":[],"acf":{"question":"<p style=\"margin-top:0pt; margin-bottom:0pt\"><span>Find the area of the triangle formed by the lines <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mi>y<\/mi><mo>=<\/mo><mi>x<\/mi><mo>,<\/mo><mi>x<\/mi><mo>=<\/mo><mn>6<\/mn><mi mathvariant=\"italic\">&nbsp;and y<\/mi><mo>=<\/mo><mn>0<\/mn><\/math><span>.<\/span><\/p><br><pstyle=\"margin-top:0pt;margin-bottom:0pt\"><spanstyle=\"-aw-import:ignore\"><p><\/p><pstyle=\"margin-top:0pt;margin-bottom:0pt\"><spanstyle=\"-aw-import:ignore\"><p><\/p><\/spanstyle=\"-aw-import:ignore\"><\/pstyle=\"margin-top:0pt;margin-bottom:0pt\"><\/spanstyle=\"-aw-import:ignore\"><\/pstyle=\"margin-top:0pt;margin-bottom:0pt\">","options":[{"option":"15 square units","correct":false},{"option":"16 square units","correct":false},{"option":"18 square units","correct":true},{"option":"20 square units<span>&nbsp;<\/span>","correct":false}],"solution":"<span>The given lines <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mi>y<\/mi><mo>=<\/mo><mi>x<\/mi><mo>,<\/mo><mi>x<\/mi><mo>=<\/mo><mn>6<\/mn><mi mathvariant=\"italic\">&nbsp;and y<\/mi><mo>=<\/mo><mn>0<\/mn><\/math><span>.<\/span><br><span>Plot the graph of the line <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mi>y<\/mi><mo>=<\/mo><mi>x<\/mi><\/math><span> using the table below:<\/span><br><img src=\"data:image\/jpeg;base64,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\" width=\"314\" height=\"73\" alt=\"\" class=\"image_resized\" style=\"width:314px;height:73px\"><span>So, the coordinates of the line equation <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mi>y<\/mi><mo>=<\/mo><mi>x<\/mi><\/math><span> are <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mfenced separators=\"|\"><mrow><mn>0<\/mn><mo>,<\/mo><mn>0<\/mn><\/mrow><\/mfenced><\/math><span> and <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mfenced separators=\"|\"><mrow><mn>1<\/mn><mo>,<\/mo><mn>1<\/mn><\/mrow><\/mfenced><\/math><span>. <\/span><br><span>Plot the graph of the line <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mi>x<\/mi><mo>=<\/mo><mn>6<\/mn><\/math><span> using the table below:<\/span><br><img src=\"data:image\/jpeg;base64,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\" width=\"269\" height=\"79\" alt=\"\" class=\"image_resized\" style=\"width:269px;height:79px\"><span>So, the coordinates of the line equation <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mi>x<\/mi><mo>=<\/mo><mn>6<\/mn><\/math><span> are <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mfenced separators=\"|\"><mrow><mn>6<\/mn><mo>,<\/mo><mn>0<\/mn><\/mrow><\/mfenced><\/math><span> and <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mfenced separators=\"|\"><mrow><mn>6<\/mn><mo>,<\/mo><mn>1<\/mn><\/mrow><\/mfenced><\/math><span>. <\/span><br><span>Plot the graph of the line <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mi>y<\/mi><mo>=<\/mo><mn>0<\/mn><\/math><span> which is the x-axis.<\/span><br><span>The graph of the lines is represented as,<\/span><br><img src=\"data:image\/jpeg;base64,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\" width=\"491\" height=\"447\" alt=\"\" class=\"image_resized\" style=\"width:491px;height:447px\"><span>From the graph,<\/span><br><span>Height of the triangle <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mo>=<\/mo><mn>6<\/mn><mi mathvariant=\"italic\">&nbsp;units<\/mi><\/math><br><span>Base of the triangle <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mo>=<\/mo><mn>6<\/mn><mi mathvariant=\"italic\">&nbsp;units<\/mi><\/math><br><span>The area of the triangle,<\/span><br><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mi>A<\/mi><mo>=<\/mo><mfrac><mrow><mn>1<\/mn><\/mrow><mrow><mn>2<\/mn><\/mrow><\/mfrac><mo>\u00d7<\/mo><mi>B<\/mi><mo>\u00d7<\/mo><mi>H<\/mi><\/math><span> <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mo>\u21d2<\/mo><mi>A<\/mi><mo>=<\/mo><mfrac><mrow><mn>1<\/mn><\/mrow><mrow><mn>2<\/mn><\/mrow><\/mfrac><mo>\u00d7<\/mo><mn>6<\/mn><mo>\u00d7<\/mo><mn>6<\/mn><\/math><span> <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mo>\u21d2<\/mo><mi>A<\/mi><mo>=<\/mo><mfrac><mrow><mn>36<\/mn><\/mrow><mrow><mn>2<\/mn><\/mrow><\/mfrac><\/math><span> <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mo>\u21d2<\/mo><mi>A<\/mi><mo>=<\/mo><mn>18<\/mn><\/math><span> square units<\/span><br><span>Therefore, the area of the triangle formed by the lines <\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mi>y<\/mi><mo>=<\/mo><mi>x<\/mi><mo>,<\/mo><mi>x<\/mi><mo>=<\/mo><mn>6<\/mn><mi mathvariant=\"italic\">&nbsp;and y<\/mi><mo>=<\/mo><mn>0<\/mn><\/math><span> is 18 square units.<\/span><br><span>Hence, option 3 is correct.<\/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>Find the area of the triangle formed by the lines y=x,x=6\u00a0and y=0. - Infinity Learn by Sri Chaitanya<\/title>\n<meta name=\"description\" content=\"Find the area of the triangle formed by the lines y=x,x=6\u00a0and y=0.\" \/>\n<meta name=\"robots\" content=\"index, follow, max-snippet:-1, max-image-preview:large, max-video-preview:-1\" \/>\n<link rel=\"canonical\" href=\"https:\/\/infinitylearn.com\/surge\/question\/mathematics\/find-the-area-of-the-triangle-formed-by-the-lines-yxx6an\/\" \/>\n<meta property=\"og:locale\" content=\"en_US\" \/>\n<meta property=\"og:type\" content=\"article\" \/>\n<meta property=\"og:title\" content=\"Find the area of the triangle formed by the lines y=x,x=6\u00a0and y=0. - Infinity Learn by Sri Chaitanya\" \/>\n<meta property=\"og:description\" content=\"Find the area of the triangle formed by the lines y=x,x=6\u00a0and y=0.\" \/>\n<meta property=\"og:url\" content=\"https:\/\/infinitylearn.com\/surge\/question\/mathematics\/find-the-area-of-the-triangle-formed-by-the-lines-yxx6an\/\" \/>\n<meta property=\"og:site_name\" content=\"Infinity Learn by Sri Chaitanya\" \/>\n<meta property=\"article:publisher\" content=\"https:\/\/www.facebook.com\/InfinityLearn.SriChaitanya\/\" \/>\n<meta property=\"article:modified_time\" content=\"2025-06-26T07:17:49+00:00\" \/>\n<meta property=\"og:image\" content=\"https:\/\/infinitylearn.com\/surge\/wp-content\/uploads\/2025\/04\/infinitylearn.jpg\" \/>\n\t<meta property=\"og:image:width\" content=\"1920\" \/>\n\t<meta property=\"og:image:height\" content=\"1008\" \/>\n\t<meta property=\"og:image:type\" content=\"image\/jpeg\" \/>\n<meta name=\"twitter:card\" content=\"summary_large_image\" \/>\n<meta name=\"twitter:site\" content=\"@InfinityLearn_\" \/>\n<!-- \/ Yoast SEO plugin. -->","yoast_head_json":{"title":"Find the area of the triangle formed by the lines y=x,x=6\u00a0and y=0. - Infinity Learn by Sri Chaitanya","description":"Find the area of the triangle formed by the lines y=x,x=6\u00a0and y=0.","robots":{"index":"index","follow":"follow","max-snippet":"max-snippet:-1","max-image-preview":"max-image-preview:large","max-video-preview":"max-video-preview:-1"},"canonical":"https:\/\/infinitylearn.com\/surge\/question\/mathematics\/find-the-area-of-the-triangle-formed-by-the-lines-yxx6an\/","og_locale":"en_US","og_type":"article","og_title":"Find the area of the triangle formed by the lines y=x,x=6\u00a0and y=0. - Infinity Learn by Sri Chaitanya","og_description":"Find the area of the triangle formed by the lines y=x,x=6\u00a0and y=0.","og_url":"https:\/\/infinitylearn.com\/surge\/question\/mathematics\/find-the-area-of-the-triangle-formed-by-the-lines-yxx6an\/","og_site_name":"Infinity Learn by Sri Chaitanya","article_publisher":"https:\/\/www.facebook.com\/InfinityLearn.SriChaitanya\/","article_modified_time":"2025-06-26T07:17:49+00:00","og_image":[{"width":1920,"height":1008,"url":"https:\/\/infinitylearn.com\/surge\/wp-content\/uploads\/2025\/04\/infinitylearn.jpg","type":"image\/jpeg"}],"twitter_card":"summary_large_image","twitter_site":"@InfinityLearn_","schema":{"@context":"https:\/\/schema.org","@graph":[{"@type":"Organization","@id":"https:\/\/infinitylearn.com\/surge\/#organization","name":"Infinity Learn","url":"https:\/\/infinitylearn.com\/surge\/","sameAs":["https:\/\/www.facebook.com\/InfinityLearn.SriChaitanya\/","https:\/\/www.instagram.com\/infinitylearn_by_srichaitanya\/","https:\/\/www.linkedin.com\/company\/infinity-learn-by-sri-chaitanya\/","https:\/\/www.youtube.com\/c\/InfinityLearnEdu","https:\/\/twitter.com\/InfinityLearn_"],"logo":{"@type":"ImageObject","@id":"https:\/\/infinitylearn.com\/surge\/#logo","inLanguage":"en-US","url":"","contentUrl":"","caption":"Infinity Learn"},"image":{"@id":"https:\/\/infinitylearn.com\/surge\/#logo"}},{"@type":"WebSite","@id":"https:\/\/infinitylearn.com\/surge\/#website","url":"https:\/\/infinitylearn.com\/surge\/","name":"Infinity Learn by Sri Chaitanya","description":"Surge","publisher":{"@id":"https:\/\/infinitylearn.com\/surge\/#organization"},"potentialAction":[{"@type":"SearchAction","target":{"@type":"EntryPoint","urlTemplate":"https:\/\/infinitylearn.com\/surge\/?s={search_term_string}"},"query-input":"required name=search_term_string"}],"inLanguage":"en-US"},{"@type":"WebPage","@id":"https:\/\/infinitylearn.com\/surge\/question\/mathematics\/find-the-area-of-the-triangle-formed-by-the-lines-yxx6an\/#webpage","url":"https:\/\/infinitylearn.com\/surge\/question\/mathematics\/find-the-area-of-the-triangle-formed-by-the-lines-yxx6an\/","name":"Find the area of the triangle formed by the lines y=x,x=6\u00a0and y=0. - Infinity Learn by Sri Chaitanya","isPartOf":{"@id":"https:\/\/infinitylearn.com\/surge\/#website"},"datePublished":"2023-06-26T10:15:10+00:00","dateModified":"2025-06-26T07:17:49+00:00","description":"Find the area of the triangle formed by the lines y=x,x=6\u00a0and y=0.","breadcrumb":{"@id":"https:\/\/infinitylearn.com\/surge\/question\/mathematics\/find-the-area-of-the-triangle-formed-by-the-lines-yxx6an\/#breadcrumb"},"inLanguage":"en-US","potentialAction":[{"@type":"ReadAction","target":["https:\/\/infinitylearn.com\/surge\/question\/mathematics\/find-the-area-of-the-triangle-formed-by-the-lines-yxx6an\/"]}]},{"@type":"BreadcrumbList","@id":"https:\/\/infinitylearn.com\/surge\/question\/mathematics\/find-the-area-of-the-triangle-formed-by-the-lines-yxx6an\/#breadcrumb","itemListElement":[{"@type":"ListItem","position":1,"name":"Home","item":"https:\/\/infinitylearn.com\/surge\/"},{"@type":"ListItem","position":2,"name":"Find the area of the triangle formed by the lines y=x,x=6\u00a0and y=0."}]}]}},"_links":{"self":[{"href":"https:\/\/infinitylearn.com\/surge\/wp-json\/wp\/v2\/questions\/644069"}],"collection":[{"href":"https:\/\/infinitylearn.com\/surge\/wp-json\/wp\/v2\/questions"}],"about":[{"href":"https:\/\/infinitylearn.com\/surge\/wp-json\/wp\/v2\/types\/questions"}],"author":[{"embeddable":true,"href":"https:\/\/infinitylearn.com\/surge\/wp-json\/wp\/v2\/users\/1"}],"wp:attachment":[{"href":"https:\/\/infinitylearn.com\/surge\/wp-json\/wp\/v2\/media?parent=644069"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/infinitylearn.com\/surge\/wp-json\/wp\/v2\/categories?post=644069"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}