{"id":27599,"date":"2021-08-26T13:00:18","date_gmt":"2021-08-26T13:00:18","guid":{"rendered":"http:\/\/toposuranos.com\/material\/?p=27599"},"modified":"2024-08-07T08:28:57","modified_gmt":"2024-08-07T08:28:57","slug":"solved-problems-of-plane-mirrors","status":"publish","type":"post","link":"https:\/\/toposuranos.com\/material\/en\/solved-problems-of-plane-mirrors\/","title":{"rendered":"Solved Problems of Plane Mirrors"},"content":{"rendered":"

<\/p>\n

Plane Mirrors, Solved Problems<\/h1>\n

Summary:<\/strong>
\nIn this class, we will review some solved problems of plane mirrors. The angle of reflection \\gamma<\/span><\/span> is determined based on the angle \\theta<\/span><\/span> between two plane mirrors joined by a hinge, and specific examples are calculated. Critical values of \\alpha<\/span><\/span> are examined so that the ray bounces once on each mirror, and the formula for \\gamma<\/span><\/span> is validated. Additionally, angles of incidence are identified that cause the ray to return on itself, calculating a sequence of return angles \\alpha_n = n\\theta<\/span><\/span>.
\n<\/em>
\nLearning Objectives<\/strong><\/u>
\nBy the end of this class, the student will be able to:<\/p>\n

    \n
  1. Understand<\/strong> the fundamental formulas of plane mirror optics.<\/li>\n
  2. Apply<\/strong> the law of reflection in problems involving plane mirrors.<\/li>\n
  3. Determine<\/strong> the angle of reflection \\gamma<\/span><\/span> based on the angle \\theta<\/span><\/span> between two plane mirrors.<\/li>\n
  4. Analyze<\/strong> the limits of the formulas for mirrors and their validity conditions.<\/li>\n<\/ol>\n

    TABLE OF CONTENTS<\/strong>
    \nIntroduction<\/strong><\/a>
    \n    Mirrors Joined by a Hinge<\/strong><\/a>
    \n    Examining the Limits of Reasoning<\/a>
    \n    Return Angles<\/a><\/p>\n