You may find tan ((3pi)/4) by 2 ways.
1. By the Trig Table (of Special Arcs)
Trig Table gives -->
tan (3π/4)=−1
2. By the trig unit circle.
tan (3π/4) = − tan(π)/4
On the trig unit circle, the segment
AT = tan ( π/4)
The triangle OAT is isosceles,
tan (π/4) = AT = OA = 1
Therefor
tan(3π/4) = − tan( π/4) = −1
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