The smallest positive value

Geometry Level 3

Find the smallest positive value of x x in radians such that the smallest positive value of sin ( x ) + cos ( x ) + tan ( x ) + cot ( x ) + csc ( x ) + sec ( x ) \sin(x)+\cos(x)+\tan(x)+\cot(x)+\csc(x)+\sec(x) is attained.

Choose the value of π hi \frac{\pi}{\text{hi}} , where hi \text{hi} is the required value of x x .

Inspired by this .

3 4 2 6

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