Given that:
- The angle θ must be in Standard Position.
- The angle must have the least positive measure.
- The following point must be on the terminal side of the angle:
[tex]\mleft(-2,5\mright)[/tex]
By definition, an angle in Standard Position is its vertex at the Origin and one of the rays (one of the sides of the angle) is located on the positive side of the x-axis.
Notice that the coordinates of the given points are:
[tex]\begin{gathered} x=-2 \\ y=5 \end{gathered}[/tex]
Then, you can plot it on a Coordinate Plane:
Knowing the definition shown above, you can draw the initial side (which is on the positive x-axis). The terminal side must pass through the given point. See the picture below:
By definition, the measurement is positive when the angles are measured in counterclockwise direction. Knowing this, you can sketch the angle θ.
Hence, the answer is:
