Worksheet for identifying coordinates of points on a coordinate plane.

To solve the problem of identifying the coordinates of each ordered pair on the coordinate plane, we need to follow these steps:

Step 1: Understand the Coordinate Plane

- The coordinate plane consists of two perpendicular lines: the x-axis (horizontal) and the y-axis (vertical).
- The point where these axes intersect is called the origin, with coordinates (0, 0).
- Points are identified using ordered pairs \((x, y)\), where:
- \(x\) is the horizontal distance from the y-axis (positive to the right, negative to the left).
- \(y\) is the vertical distance from the x-axis (positive upward, negative downward).

Step 2: Identify Each Point

We will identify the coordinates of each labeled point (A, B, C, ..., J) by counting the number of units horizontally and vertically from the origin.

#### Point A:
- Located at \((0, 5)\):
- 0 units along the x-axis.
- 5 units up along the y-axis.

#### Point B:
- Located at \((-3, -2)\):
- 3 units left along the x-axis.
- 2 units down along the y-axis.

#### Point C:
- Located at \((0, 6)\):
- 0 units along the x-axis.
- 6 units up along the y-axis.

#### Point D:
- Located at \((6, 4)\):
- 6 units right along the x-axis.
- 4 units up along the y-axis.

#### Point E:
- Located at \((-4, -1)\):
- 4 units left along the x-axis.
- 1 unit down along the y-axis.

#### Point F:
- Located at \((3, -3)\):
- 3 units right along the x-axis.
- 3 units down along the y-axis.

#### Point G:
- Located at \((2, 2)\):
- 2 units right along the x-axis.
- 2 units up along the y-axis.

#### Point H:
- Located at \((5, 5)\):
- 5 units right along the x-axis.
- 5 units up along the y-axis.

#### Point I:
- Located at \((-2, 1)\):
- 2 units left along the x-axis.
- 1 unit up along the y-axis.

#### Point J:
- Located at \((1, 0)\):
- 1 unit right along the x-axis.
- 0 units along the y-axis.

Final Answer:

\[
\boxed{
\begin{aligned}
A & : (0, 5) \\
B & : (-3, -2) \\
C & : (0, 6) \\
D & : (6, 4) \\
E & : (-4, -1) \\
F & : (3, -3) \\
G & : (2, 2) \\
H & : (5, 5) \\
I & : (-2, 1) \\
J & : (1, 0)
\end{aligned}
}
\]