Finding the Quadrant of the Angle

An angle's quadrant is ascertained based on its degree measurement in the standard position, which ranges from 0 to 360 degrees. The first quadrant encompasses 0-90 degrees, the second quadrant covers 90-180 degrees, the third quadrant spans 180-270 degrees, and the fourth quadrant accounts for 270-360 degrees. This method assists in pinpointing the location of the angle on the Cartesian coordinate system.

The problems about Finding the Quadrant of the Angle

Topic Problem Solution
None For the rotation $-652^{\circ}$, find the cotermi… Given the angle is -652 degrees.
None Identify the quadrant or quadrants for the angles… The sine of an angle is positive in the first and second quadrants.
None Identify all possible quadrants of an angle $\the… The cosine of an angle is zero when the angle is \(\frac{\pi}{2}\) or \(\frac{3\pi}{2}\) (90 or 270…
None Find the coordinates of the point at $1426^{\circ… The problem is asking for the coordinates of a point on a circle after rotating 1426 degrees around…
None The angle \( 70^{\circ} \) is shown on the unit c… 1. \( 70^\circ \) is in Quadrant I, so consider the Quadrant II angle with the same sin value: \( 1…