x and y must both be positive.
If (\cos(t) > 0), the terminal side of the angle (t) lies in the first or fourth quadrant. In the first quadrant, both cosine and sine are positive, while in the fourth quadrant, cosine is positive and sine is negative. Therefore, for angles where (\cos(t) > 0), the angle can be in either the first or fourth quadrant.
The first.
The first quadrant is the quarter if the infinite plane where for every point, the 'x' and 'y' coordinates are both positive.
As shown in the picture, the first quadrant is the top right corner of the coordinate plane.
The point (1,3) is located in the first quadrant.
I) x>0 II) y>0 The first quadrant is the part of the coordinate plane where x and y are both positive. The above system states precisely that, and actually any point in the first quadrant is a solution to the above system of inequalities.
If (\cos(t) > 0), the terminal side of the angle (t) lies in the first or fourth quadrant. In the first quadrant, both cosine and sine are positive, while in the fourth quadrant, cosine is positive and sine is negative. Therefore, for angles where (\cos(t) > 0), the angle can be in either the first or fourth quadrant.
The first.
The names of the quadrants on a graph are: First quadrant Second quadrant Third quadrant Fourth quadrant
The first quadrant.
(0-5) lies in First Quadrant
The first quadrant is the quarter if the infinite plane where for every point, the 'x' and 'y' coordinates are both positive.
As shown in the picture, the first quadrant is the top right corner of the coordinate plane.
Converse: If the coordinates are positive, then the point is in the first quadrant
In the second quadrant.
The point (1,3) is located in the first quadrant.
first quadrant since they are both positive