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Prove that cos (π/4 + x) + cos (π/4 – x) = √2 cos x
cos (π + x) cos (– x) / sin (π – x) cos (π/2 + x) = cot² x
sin (n + 1)x sin (n + 2)x + cos (n + 1)x cos (n + 2)x = cos x
cos (3π/4 + x) – cos (3π/4 – x) = –√2 sin x
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