The co-ordinates of a point describe the point in the place uniquely.

Answer

To determine whether the statement "The coordinates of a point describe the point in the place uniquely" is true or false, we can follow these steps:

### Step-by-Step Solution:

1. **Understanding Coordinates**:
- Coordinates of a point in a 2D plane are represented as (x, y), where 'x' is the horizontal distance from the origin (0,0) along the x-axis, and 'y' is the vertical distance from the origin along the y-axis.

**Hint**: Remember that the x-coordinate tells you how far to move left or right, and the y-coordinate tells you how far to move up or down.

2. **Graph Representation**:
- Draw a Cartesian plane with the x-axis and y-axis. Mark the origin (0,0) where both axes intersect.

**Hint**: Visualizing the graph will help you understand how points are plotted based on their coordinates.

3. **Plotting a Point**:
- Choose a point with specific coordinates, say (x, y). Start at the origin, move 'x' units along the x-axis, and then move 'y' units up or down along the y-axis to locate the point.

**Hint**: Use a ruler to ensure accurate plotting of the point on the graph.

4. **Uniqueness of Coordinates**:
- Consider if there can be another point with the same coordinates (x, y). Since each coordinate pair (x, y) corresponds to a specific location on the graph, no two different points can have the same coordinates.

**Hint**: Think about how changing either the x or y value would lead to a different point on the graph.

5. **Conclusion**:
- Since each unique pair of coordinates corresponds to exactly one point in the plane, we conclude that the coordinates of a point do indeed describe that point uniquely.

**Hint**: Reflect on the definition of uniqueness – if one thing can only correspond to one other thing, it is unique.

### Final Answer:
The statement "The coordinates of a point describe the point in the place uniquely" is **True**.