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SE-SKOLORNAS 1994 Problem 3

    The vertex BB of the triangle ABCABC lies in the plane PP . The plane of the triangle meets the plane in a line LL . The angle between LL and ABAB is a, and the angle between LL and BCBC is bb . The angle between the two planes is cc . Angle ABCABC is 90o90^o . Show that sin⁡2c=sin⁡2a+sin⁡2b\sin^2c = \sin^2a + \sin^2b . Image

    Dataset text AI-MO AoPS. Quoted with source.

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