No the x-axis and y-axis are not in any quadrant. They go between quadrants.
Points on the x-axis or y-axis are not in any quadrant. Therefore, (-3,0) is not contained in a quadrant.
A quadrant.
quadrant one has two positive numbers. quadrant two has neg. x numbers and positive y numbers quadrant three has two negative numbers quadrant fout has pos. x numbers and negative y numbers. 3.3 is only one value. you need two number to find the quadrant. 3.3 lies on the x-axis and doesnt lie in a quadrant. therefore you answer is no quadrant.
Quadrant one on an x and y graph is in the upper right hand quarter.
No the x-axis and y-axis are not in any quadrant. They go between quadrants.
Points on the x-axis or y-axis are not in any quadrant. Therefore, (-3,0) is not contained in a quadrant.
there is quadrant 1 , quadrant 2 , quadrant 3 , and quadrant 4
The point (8,0) is on an axis (abscissa axis or x-axis) and is therefore not in a quadrant.
The 3 possible answers are Quadrant 3 and Quadrant 4 and y-axis
On an XY graph, the X axis and Y axis create four separate areas. Each one is a quadrant.
Positive x- and y-coordinates of a point in the first quadrant.
The point of origin is not in any quadrant. In fact, any point on the X or Y axis is not in a quadrant. In order for a point to be in Q1, Q2, Q3 or Q4, it must not be on an axis.
Quadrant II (Quadrant 2) is the region of the coordinate plane (xy-plane, a graph) that is above the x-axis and to the left of the y-axis. In this quadrant, all x values are positive and all y values are negative.
Quadrants I and III. In Quadrant I, the values are both positive. In Quadrant III, the values are both negative.
Quadrant
Quadrant angles are angles formed in the coordinate plane by the x-axis and y-axis. Each quadrant is a region bounded by the x-axis and y-axis, and is numbered counterclockwise starting from the positive x-axis. The angles in each quadrant have specific characteristics based on their trigonometric ratios, such as sine, cosine, and tangent values. In trigonometry, understanding quadrant angles is crucial for determining the sign of trigonometric functions and solving equations involving angles.