Third quadrant.
From the origin (0,0) and on the positive x-axis. Move an arrow/line clockwise from this axis by 135 degrees. The first 90 degrees are in the bottom right (4th)quandrant. The next 90 degrees(to 180 degrees ; includes 135) will be in the bottom left (3rd) quadrant.
NB From the positive x-axis ,moving anti-clockwise about the origin the angles are positive. When moving clockwise from the same axis the angles are negative.
The answer is 3rd quadrant because 980 degree -720 degree =260 degrees so the 3rd quadrant is 180 degrees to 270 degrees
When calculating a bearing, azimuthal notation refers to the angle of the bearing from North, measured clockwise. Quadrant notation takes the bearing from north or south with a change to west or east. For example, Quadrant notation: SE = Azimuth notation of 135 degrees.
-1273 degrees lies in quadrant two. Simply add 360 degrees repeatedly until it becomes positive, giving 167 degrees. Note that is greater than 90 and less than 180, making it quadrant two.
The angles in quadrant one measure between 0 degrees and 90 degrees. In radians, that's between 0 and pi/2. Quadrant one is the quadrant where both X and Y (or cosine theta and sine theta) are positive.
To find the quadrant and sign of the cotangent function for -495 degrees, first, convert it to a positive angle by adding 360 degrees until the angle is within the standard range. -495 + 720 = 225 degrees. The angle 225 degrees is in the third quadrant, where both sine and cosine are negative, making cotangent (which is the ratio of cosine to sine) positive. Thus, cot(-495 degrees) is positive and located in the third quadrant.
in second and fourth... for angles 135 and 315 degrees
In quadrant II, the three benchmark angle measures are 90 degrees, 120 degrees, and 135 degrees. The angle of 90 degrees corresponds to the positive y-axis, while 120 degrees and 135 degrees are commonly referenced angles where sine values are positive and cosine values are negative. These angles are often used in trigonometric calculations involving the unit circle.
The answer is 3rd quadrant because 980 degree -720 degree =260 degrees so the 3rd quadrant is 180 degrees to 270 degrees
The second quadrant.
The fourth quadrant.
To determine the quadrant of -182 degrees, first convert it to a positive angle by adding 360 degrees, resulting in 178 degrees. Since 178 degrees falls between 180 and 360 degrees, it is located in the second quadrant. Therefore, -182 degrees is in the second quadrant.
The range of degrees in the IV quadrant on the Cartesian plane is 270 degrees to 360 degrees
The first quadrant.
When calculating a bearing, azimuthal notation refers to the angle of the bearing from North, measured clockwise. Quadrant notation takes the bearing from north or south with a change to west or east. For example, Quadrant notation: SE = Azimuth notation of 135 degrees.
-305 degrees would be equal to 55 degrees, which can be found in quadrant one in the standard position.
135 degrees Celsius = 275 degrees Fahrenheit
90 degrees