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f '(x) = [(cos x - sin x)(cos x) - (cos x + sin x)(sin x)]/(cos x)²
f'(x) = (cos² x - sin x cos x - sin x cos x - sin² x}/(cos² x)
f '(x) =( cos 2x - sin 2x) /(cos² x)
f'(90) = (cos 180 - sin 180) / (cos 90)²=( -1 - 0)/(0) = ~