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If a variable line in two adjacent positions has direction cosines l, m, n and l + δl, m + δm, n + δn, show that the small angle δθ between the two positions is given by

δθ2 = δl2 + δm2 + δn2

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We have,  l, m, n and l + δl, m + δm, n + δn, as direction cosines of  a variable line of two different positions. 

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