Answer:
The angle between 0 and 2 pie that is coterminal to the given angle is;

Step-by-step explanation:
We want to find the angle between 0 and 2 pie that is coterminal to;

Angles that are coterminal with the given angle can be calculated using the formula;

Where n=1,2,3...
and x is the coterminal angle.
At n = 1;

at n=2;

At n=2;
The value of x is between 0 and 2pie;
So, the angle between 0 and 2 pie that is coterminal to the given angle is;
