no, they are both positive.
Quadrants I and III. In Quadrant I, the values are both positive. In Quadrant III, the values are both negative.
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NO! Quadrant 1 is top right (x,y) Both positive Quadrant 2 is top left ( -x,y) ('x' is negative, 'y' is positive) Quadrant 3 is bottom left (-x,-y)(Both negative) Quadrant 4 is bottom right ( x,-y). ( 'x' is positive , and 'y' is negative).
The quadrants formed by the x and y axes are numbered anticlockwise from the quadrant in which both coordinates are positive (which is quadrant I). Thus negative x and positive y is in the quadrant II.
Yes, the slope of a line that passes through quadrant 3 is typically negative. In quadrant 3, both the x and y coordinates are negative, so when you calculate the slope using the formula (change in y / change in x), the result will be negative. This is because as you move from left to right along the line, the y-values decrease as the x-values also decrease, resulting in a negative slope.
Yes, you can determine the quadrant of a point based on its coordinates (x, y). If both x and y are positive, the point is in the first quadrant; if x is negative and y is positive, it's in the second quadrant; if both are negative, it's in the third quadrant; and if x is positive and y is negative, it's in the fourth quadrant. If either coordinate is zero, the point lies on one of the axes: the x-axis if y is zero and the y-axis if x is zero.
Quadrants I and III. In Quadrant I, the values are both positive. In Quadrant III, the values are both negative.
The third (or SouthWest) quadrant.
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Coordinate is the common name. Abscissa is used for the information along the X-axis. Ordinate is used for the information along Y-axis. So abscissa is the x co-ordinate, and ordinate is the y co-ordinate. As they are both negative, then the point must be located in the third quadrant.
The point (7, -13) is located in the fourth quadrant, not the first. In the first quadrant, both the x-coordinate and y-coordinate must be positive. Since the y-coordinate is negative (-13), this point falls below the x-axis, placing it in the fourth quadrant where x is positive and y is negative.
A non-zero ordinate refers to a point on the Cartesian plane where the y-coordinate (ordinate) is not zero. This means the point is located either above or below the x-axis. Therefore, such points can be found in the first quadrant (where both coordinates are positive) or the second quadrant (where the x-coordinate is negative and the y-coordinate is positive), as well as in the third quadrant (where both coordinates are negative) and the fourth quadrant (where the x-coordinate is positive and the y-coordinate is negative).
The point (-4, -3) is located in the third quadrant of a rectangular coordinate system. In this quadrant, both the x-coordinate and the y-coordinate are negative. Therefore, any point with negative values for both coordinates falls within this quadrant.
The point (-25) lies on the negative x-axis, as it has an x-coordinate of -25 and no y-coordinate specified. In a Cartesian coordinate system, this point does not fall into any of the four quadrants, which are defined by both x and y coordinates being either positive or negative. Thus, it is considered to be on the boundary between Quadrant II and Quadrant III.
Sometimes they do, sometimes they don't.It depends upon which quadrant the point is in:In quadrant I they both have the same sign - positive;In quadrant II they have the different signs - x is negative whilst y is positive;In quadrant III they both have the same sign - negative;In quadrant IV they have the different signs - x is positive whilst y is negative;
A vertical line passing through 0, commonly called the y-axis, and a horizontal line passingg through 0, commonly called the x-axis, divide the plane into 4 quadrants. Moving counter-clockwise from the positive x-axis, in the 1st quadrant x and y are both positive, in the 2nd quadrant x is negative and y is positive, in the third quadrant both x and y are negative and in the fourth quadrant x is positive and y is negative. Hope this helps.
Both coordinates are negative in this case.