A point both of whose co-ordinates are negative lies ina)quadrant II a...
It is because the quadrant 3 has both of the x and y as negative numbers
A point both of whose co-ordinates are negative lies ina)quadrant II a...
Explanation:
Quadrants in a Coordinate Plane:
- A coordinate plane is divided into four quadrants.
- Quadrant I is the top right, Quadrant II is the top left, Quadrant III is the bottom left, and Quadrant IV is the bottom right.
Coordinates of a Point:
- In a coordinate plane, the x-coordinate represents the horizontal position, and the y-coordinate represents the vertical position of a point.
- When both coordinates are negative, it means the point lies in the bottom left quadrant (Quadrant III).
Explanation of the Answer (Option C):
- The point with both negative coordinates will be in Quadrant III, as it is the only quadrant where both x and y coordinates are negative.
- Therefore, the correct answer is option 'C' which states that the point lies in Quadrant III only.
Conclusion:
- When both coordinates of a point are negative, the point lies in Quadrant III of the coordinate plane. This understanding helps in locating points accurately in the coordinate plane.