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) 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Film Studies 1020E Chapter : Film Noir.docx

Canada

An Introduction To Film

Film Studies

Charles Burnetts

Western University

Multimedia And Communication I

Ontario And The Great Lakes

<p>What are the defining characteristics of Mollusca (including tissue, nervous system, circulatory system, respiratory, larvae)? State -3 defining characteristics for all Classes of Mollusca and an example of each?</p>

<picture><source srcset="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/154/15439020.jpeg" type="image/webp"></source><img src="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/154/15439020.jpeg" alt=""></picture><div id="jmi" class="hidden">A soap film appears rod (of wavelength 650 nm) when viewed with incident white light that is perpendicular to the film. If the index of refraction of the film is 1.55, what is the minimum thickness of the film? Answer in units of nm.</div>

<p>Defining and identifying hypothesis</p>

Film Studies 1020E Chapter : Film Noir.docx

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