Given that tan has a negative value in the second and fourth quadrants. Based on the lengths of the tan periods, the angle might be (π-π/6) which is 5π/6, or (2π-π/6) which is 11π/6
This is further explained below.
Any one of the four sections that are created when a plane is cut into quarters using rectangular coordinate axes that lie in that plane.
Generally, the equation is mathematically given as
√3* tanx - 1 = 0
tanx = +1/√3
After that, we may create a right triangle and start by taking the tan value that is positive.
Tan = opposite /adjacent i,e from SOHCAHTOA
Because of the connection that exists between the sides of that triangle, after we have drawn that triangle, we will easily be able to determine that angle (one of the special right triangles). The angle is 30° or π/6
In conclusion, We are aware that tan has a negative value in the second and fourth quadrants. Based on the lengths of the tan periods, the angle might be (π-π/6) which is 5π/6 or (2π-π/6) which is 11π/6
Read more about quadrants
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