{"id":421715,"date":"2023-01-13T01:31:57","date_gmt":"2023-01-12T20:01:57","guid":{"rendered":"https:\/\/infinitylearn.com\/surge\/question\/read-the-statements-about-the-following-picture-i-a-series-of-organisms-each-dependent-on-the-next-as-a-source-of-food-ii-a-system-of-interlocking-and-interdependent-food-chains-iii\/"},"modified":"2025-06-20T16:43:45","modified_gmt":"2025-06-20T11:13:45","slug":"read-the-statements-about-the-following-picture-i-a-series-of-organisms-each-dependent-on-the-next-as-a-source-of-food-ii-a-system-of-interlocking-and-interdependent-food-chains-iii","status":"publish","type":"questions","link":"https:\/\/infinitylearn.com\/surge\/question\/biology\/read-the-statements-about-the-following-pictureia-series\/","title":{"rendered":"Read the statements about the following picture.i.\u00a0\u00a0A series of organisms each dependent on the next as a source of food.ii.\u00a0A system of interlocking and interdependent food chains.iii. The rate at which energy is converted by photosynthetic andchemosynthetic autotrophs to organic substances.\u00a0\u00a0\u00a0\u00a0\u00a0Find the statement that correctly describes the picture.\u00a0"},"content":{"rendered":"","protected":false},"author":1,"template":"","meta":{"_yoast_wpseo_focuskw":"","_yoast_wpseo_title":"","_yoast_wpseo_metadesc":"Read the statements about the following picture.i.\u00a0\u00a0A series of organisms each dependent on the next as a source of food.ii.\u00a0A system of interlocking and interdependent food chains.iii. The rate at which energy is converted by photosynthetic andchemosynthetic autotrophs to organic substances.\u00a0\u00a0\u00a0\u00a0\u00a0Find the statement that correctly describes the picture.\u00a0","custom_permalink":"question\/biology\/read-the-statements-about-the-following-pictureia-series\/"},"categories":[],"acf":{"question":"<p><span><strong>Read the statements about the following picture.<\/strong><\/span><\/p><p><span>i.&nbsp;&nbsp;<\/span><span>A series of organisms each dependent on the next as a source of food.<\/span><\/p><p><span>ii.&nbsp;<\/span><span>A system of interlocking and interdependent food chains.<\/span><\/p><p><span>iii. <\/span><span>The rate at which energy is converted by photosynthetic and<\/span><\/p><p><span>chemosynthetic autotrophs to organic substances.<\/span><\/p><figure class=\"image image-style-align-left\"><img 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\"><\/figure><p>&nbsp;<\/p><p>&nbsp;<\/p><p>&nbsp;<\/p><p>&nbsp;<\/p><p>&nbsp;<\/p><p><span><strong>Find the statement that correctly describes the picture.&nbsp;<\/strong><\/span><\/p>","options":[{"option":"<p><span>i only<\/span><\/p>","correct":false},{"option":"<p><span>ii only<\/span><\/p>","correct":true},{"option":"<p><span>i and ii<\/span><\/p>","correct":false},{"option":"<p><span>i, ii and iii<\/span><\/p>","correct":false}],"solution":"The Correct option is B i.e., ii only","subject":""},"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v17.9 - https:\/\/yoast.com\/wordpress\/plugins\/seo\/ -->\n<title>Read the statements about the following picture.i.\u00a0\u00a0A series of organisms each dependent on the next as a source of food.ii.\u00a0A system of interlocking and interdependent food chains.iii. The rate at which energy is converted by photosynthetic andchemosynthetic autotrophs to organic substances.\u00a0\u00a0\u00a0\u00a0\u00a0Find the statement that correctly describes the picture.\u00a0 - Infinity Learn by Sri Chaitanya<\/title>\n<meta name=\"description\" content=\"Read the statements about the following picture.i.\u00a0\u00a0A series of organisms each dependent on the next as a source of food.ii.\u00a0A system of interlocking and interdependent food chains.iii. The rate at which energy is converted by photosynthetic andchemosynthetic autotrophs to organic substances.\u00a0\u00a0\u00a0\u00a0\u00a0Find the statement that correctly describes the picture.\u00a0\" \/>\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\/biology\/read-the-statements-about-the-following-pictureia-series\/\" \/>\n<meta property=\"og:locale\" content=\"en_US\" \/>\n<meta property=\"og:type\" content=\"article\" \/>\n<meta property=\"og:title\" content=\"Read the statements about the following picture.i.\u00a0\u00a0A series of organisms each dependent on the next as a source of food.ii.\u00a0A system of interlocking and interdependent food chains.iii. The rate at which energy is converted by photosynthetic andchemosynthetic autotrophs to organic substances.\u00a0\u00a0\u00a0\u00a0\u00a0Find the statement that correctly describes the picture.\u00a0 - Infinity Learn by Sri Chaitanya\" \/>\n<meta property=\"og:description\" content=\"Read the statements about the following picture.i.\u00a0\u00a0A series of organisms each dependent on the next as a source of food.ii.\u00a0A system of interlocking and interdependent food chains.iii. The rate at which energy is converted by photosynthetic andchemosynthetic autotrophs to organic substances.\u00a0\u00a0\u00a0\u00a0\u00a0Find the statement that correctly describes the picture.\u00a0\" \/>\n<meta property=\"og:url\" content=\"https:\/\/infinitylearn.com\/surge\/question\/biology\/read-the-statements-about-the-following-pictureia-series\/\" \/>\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=\"2025-06-20T11:13:45+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":"Read the statements about the following picture.i.\u00a0\u00a0A series of organisms each dependent on the next as a source of food.ii.\u00a0A system of interlocking and interdependent food chains.iii. The rate at which energy is converted by photosynthetic andchemosynthetic autotrophs to organic substances.\u00a0\u00a0\u00a0\u00a0\u00a0Find the statement that correctly describes the picture.\u00a0 - Infinity Learn by Sri Chaitanya","description":"Read the statements about the following picture.i.\u00a0\u00a0A series of organisms each dependent on the next as a source of food.ii.\u00a0A system of interlocking and interdependent food chains.iii. The rate at which energy is converted by photosynthetic andchemosynthetic autotrophs to organic substances.\u00a0\u00a0\u00a0\u00a0\u00a0Find the statement that correctly describes the picture.\u00a0","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\/biology\/read-the-statements-about-the-following-pictureia-series\/","og_locale":"en_US","og_type":"article","og_title":"Read the statements about the following picture.i.\u00a0\u00a0A series of organisms each dependent on the next as a source of food.ii.\u00a0A system of interlocking and interdependent food chains.iii. The rate at which energy is converted by photosynthetic andchemosynthetic autotrophs to organic substances.\u00a0\u00a0\u00a0\u00a0\u00a0Find the statement that correctly describes the picture.\u00a0 - Infinity Learn by Sri Chaitanya","og_description":"Read the statements about the following picture.i.\u00a0\u00a0A series of organisms each dependent on the next as a source of food.ii.\u00a0A system of interlocking and interdependent food chains.iii. 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