example_module.json

anonymous {
  id: 2,
  title: 'BLUE_EXPONENTIALFUNCTIONS.',
  title_blue: 'Exponential\t\n',
  title_yellow: 'Functions\n',
  background_location: '/images/moduleBackgrounds/Connecticut_Module.png',
  background_name: 'Connecticut Hall\n',
  background_desc: '<p>Completed in 1752, Connecticut Hall is Yale’s oldest standing building. A student dormitory for over 200 years, it was designated a National Historic Landmark in 1965.</p>\n',
  overview: '<p class="text_margin"><p>Grow, Grow Grow, Go, Go, Go! Exponential functions are great for describing things that grow rapidly.  We\'re going to examine how Ben Franklin\'s gift to the cities of Philadelphia and Boston grew over time to get an understanding of exponential functions. We conclude by looking at Malthus\' theories of population growth. Questions we will interact with:</p>\n<ul>\n<li>What\'s an exponential function? (Ok, this seems kind of basic. But it\'s necessary)</li>\n<li>How can we distinguish between an exponential function and a linear function?</li>\n</ul>\nOur application looks at Thomas Malthus\' predictions for population growth.\n',
  quiz_location: 'https://yale.instructure.com/courses/686/modules/items/7296',
  apply_description: '<h4>Malthus and Population Growth</h4><p>In 1798 Thomas Malthus wrote the highly influential <em>Essay on the Principle of Population. </em>We explore the Malthus\' central hypothesis in this application and his assumptions that underpin his essay.</p>\n',
  apply_read_src: 'https://yale.instructure.com/courses/686/files/146758/download?wrap=1',
  apply_discussion_src: 'https://yale.instructure.com/courses/686/assignments/5223',
  apply_quiz_src: 'https://yale.instructure.com/courses/686/assignments/5881',
  explore: '<p>More about Malthus\' <a id="" class="" title="" href="https://en.wikipedia.org/wiki/Thomas_Robert_Malthus" alt="Wikipedia and Malthus" target="_blank">life and his <em>Essay on the Principle of Population</em></a></p>\n<br />\n<p>Check out this 2008 article that looks back to Malthus\' 1798 predictions: <em><a id="" class="" title="" href="http://www.scientificamerican.com/article/are-malthus-predicted-1798-food-shortages/" alt="Review of Malthus\' predictions" target="">Are Malthus\' Predicted Food Shortages Coming True?</a> </em><./p>\n<br /><br />\n<iframe width="400" height="225" src="https://www.youtube.com/embed/4V09jl5WIvw" alt="Malthus and population growth" frameborder="0" allowfullscreen></iframe>\n<br />\nMalthus, population growth, and the resource base.\n',
  videos: 
   [ anonymous {
       video_src: 'https://yale.hosted.panopto.com/Panopto/Pages/Viewer.aspx?id=a5893932-cbcf-429f-b5a0-42dbc5339ddf\n',
       video_image_src: '/images/video/4.1.1_Intro_Exponential_rev_new.png',
       video_desc: '<p><span style="font-size: 12pt;"><strong>Exponential Functions</strong></span></p>\n' },
     anonymous {
       video_src: 'https://yale.hosted.panopto.com/Panopto/Pages/Viewer.aspx?id=07662deb-3ffb-4e07-9761-8255557b9e50\n',
       video_image_src: '/images/video/4.2.1_Comparing_Functions_5K_bug.png',
       video_desc: '<p><span style="font-size: 12pt;"><strong>Comparing Linear and Exponential Functions</strong></span></p>\n' },
     anonymous {
       video_src: 'https://yale.hosted.panopto.com/Panopto/Pages/Viewer.aspx?id=6e01652f-3df7-4614-82e5-3d4b017174b0\n',
       video_image_src: '/images/video/4.1.2_Exponential_library_5K_bug.png',
       video_desc: '<p><span style="font-size: 12pt;"><strong><em>(Optional)</em> Properties of Exponents</strong></span></p>\n' } ] }