Converse:
If the coordinates are positive, then the point is in the first quadrant
The intersection of the first and second quadrant on a Cartesian plane is null because the first quadrant consists of points with positive x and y coordinates, while the second quadrant consists of points with negative x and positive y coordinates. There are no points that satisfy both conditions simultaneously, resulting in an empty intersection. This is due to the nature of the coordinate system and the definitions of the quadrants based on the signs of the coordinates.
The top right one... it is the first because it is where both the x-value and y-values are positive. The second quadrant is the top left. The x-values are negative and the y-values are postive. The third quadrant is the bottom left. The x-values are negative and the y-values are negative. The fourth quadrant is the bottom right. The x-values are positive and the y-values are negative.
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.
Everything above the x-axis and to the right of the y-axis is called the "First Quadrant". At every point in this quadrant, 'x' and 'y' are both positive (or zero).
The first quadrant.
The coordinates must be as follows: First quadrant: positive, positive Second quadrant: negative, positive Third quadrant: negative, negative Fourth quadrant: positive, negative
The first quadrant is the quarter if the infinite plane where for every point, the 'x' and 'y' coordinates are both positive.
The x and y coordinates are equal in the first and third quadrants. In the first quadrant, both x and y are positive, resulting in coordinates like (1, 1). In the third quadrant, both x and y are negative, resulting in coordinates like (-1, -1).
Their first coordinates are positive and their second coordinates are negative.
In a Cartesian coordinate system, the plane is divided into four quadrants. The first quadrant (Quadrant I) is where both x and y coordinates are positive, the second quadrant (Quadrant II) has negative x and positive y values, the third quadrant (Quadrant III) has both coordinates negative, and the fourth quadrant (Quadrant IV) features positive x and negative y values. Quadrants are typically numbered counterclockwise, starting from the upper right.
The x- and y-coordinates have the same sign in the first and third quadrants. In the first quadrant, both x and y are positive, while in the third quadrant, both x and y are negative. Therefore, the correct quadrants are Quadrant I and Quadrant III.
The angle of 4.560 degrees is in the first quadrant. In the Cartesian coordinate system, the first quadrant is defined by angles between 0 and 90 degrees, where both the x and y coordinates are positive.
The region in which both the x and y coordinates are positive is called the first quadrant of the Cartesian coordinate system. In this quadrant, any point has coordinates (x, y) where x > 0 and y > 0. This area is located to the upper right of the origin (0, 0).
The Cartesian plane is divided into four quadrants. These quadrants are determined by the signs of the x and y coordinates: the first quadrant (positive x, positive y), the second quadrant (negative x, positive y), the third quadrant (negative x, negative y), and the fourth quadrant (positive x, negative y).
The number 50 falls in the first quadrant of the Cartesian coordinate system, which is characterized by both x and y values being positive. In a standard Cartesian plane, the first quadrant is where both coordinates are greater than zero. Thus, if you were to plot the point (50, y) where y is also a positive number, it would be in the first quadrant.
( 45, 67 ) The quadrants of a Cartesian plane are numbered starting in the top-right, and moving around the origin in a counter-clockwise fashion. This means that all of the coordinates in the first quadrant have a positive x value, and a positive y value. So, any pair of positive numbers will guarantee a coordinate in the first quadrant.
Points located in the first quadrant of a Cartesian coordinate system have both coordinates ('x' and 'y') positive, i.e. equal to or greater than zero.