Graph and Plot Coordinates Worksheets - Free Printable

To solve the problem of graphing and plotting the coordinates, we need to follow these steps for each set of points provided in the image. Let's go through each part systematically.

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Step 1: Understand the Task

We are given sets of coordinates (points) on a Cartesian plane. Each point is represented as an ordered pair \((x, y)\), where:
- \(x\) is the horizontal coordinate (distance along the x-axis).
- \(y\) is the vertical coordinate (distance along the y-axis).

Our task is to plot these points on the respective grids provided in the image.

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Step 2: Plotting Points

#### Part 1:
- A = (4, -3): Move 4 units to the right from the origin (0, 0) and then 3 units down.
- B = (4, -1): Move 4 units to the right from the origin and then 1 unit down.
- C = (2, 5): Move 2 units to the right from the origin and then 5 units up.
- D = (2, 3): Move 2 units to the right from the origin and then 3 units up.

#### Part 2:
- A = (4, 3): Move 4 units to the right from the origin and then 3 units up.
- B = (6, 2): Move 6 units to the right from the origin and then 2 units up.
- C = (-2, -6): Move 2 units to the left from the origin and then 6 units down.
- D = (3, -7): Move 3 units to the right from the origin and then 7 units down.

#### Part 3:
- A = (-2, -3): Move 2 units to the left from the origin and then 3 units down.
- B = (-2, -5): Move 2 units to the left from the origin and then 5 units down.
- C = (6, 7): Move 6 units to the right from the origin and then 7 units up.
- D = (4, -6): Move 4 units to the right from the origin and then 6 units down.

#### Part 4:
- A = (4, 7): Move 4 units to the right from the origin and then 7 units up.
- B = (-3, -7): Move 3 units to the left from the origin and then 7 units down.
- C = (2, 3): Move 2 units to the right from the origin and then 3 units up.
- D = (1, -3): Move 1 unit to the right from the origin and then 3 units down.

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Step 3: Explanation of Plotting

1. Identify the Axes: Each grid has an x-axis (horizontal) and a y-axis (vertical). The intersection of these axes is the origin \((0, 0)\).
2. Move Horizontally: For the \(x\)-coordinate, move right if positive or left if negative.
3. Move Vertically: For the \(y\)-coordinate, move up if positive or down if negative.
4. Mark the Point: Place a dot at the final position.

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Step 4: Final Answer

The solution involves physically plotting the points on the grids. Since I cannot draw the graphs here, I will summarize the steps for each point:

#### Part 1:
- A: (4, -3)
- B: (4, -1)
- C: (2, 5)
- D: (2, 3)

#### Part 2:
- A: (4, 3)
- B: (6, 2)
- C: (-2, -6)
- D: (3, -7)

#### Part 3:
- A: (-2, -3)
- B: (-2, -5)
- C: (6, 7)
- D: (4, -6)

#### Part 4:
- A: (4, 7)
- B: (-3, -7)
- C: (2, 3)
- D: (1, -3)

By following the steps above, you can accurately plot each point on the respective grids.

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Final Answer:

\[
\boxed{\text{Plot each point as described above on the corresponding grids.}}
\]