Free Coordinate Graphing Mystery Picture Worksheets PDF - Free Printable

Let’s solve this step by step.

We are given sets of coordinate points labeled A through F. Each set has several (x, y) pairs. The goal is to plot each point on the grid and connect them in order within each group — that will reveal a Christmas image.

But since we can’t draw here, let’s figure out what shape each group makes by looking at the coordinates.

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First, remember:
In coordinate graphing, the first number is how far right you go (x-axis), and the second number is how far up you go (y-axis). So (2,5) means go 2 steps right, then 5 steps up.

Let’s look at Group A:
A: (2,2), (2,5), (3,2), (1,4), (4,3), (1,3), (4,4), (2,2), (3,5)

Wait — notice (2,2) appears twice? That might mean it starts and ends there — so maybe it’s a closed shape.

Let me list them in order and see if I can sketch mentally:

Start at (2,2) → go to (2,5) → that’s straight up 3 units.
Then to (3,2) → down and right. Hmm, that seems odd. Maybe not connected in order? Or maybe some are separate?

Actually, looking again — perhaps these are meant to be plotted and connected in sequence per group, but sometimes groups have multiple lines or shapes.

Alternatively, maybe each letter corresponds to part of an image — like A is one branch, B another, etc.

But let’s try plotting just Group A carefully:

Plotting A points:

(2,2) — bottom left area
(2,5) — same x, higher up
(3,2) — right one, same height as first
(1,4) — left one, middle height
(4,3) — further right, middle
(1,3) — left, lower than (1,4)
(4,4) — right, higher
(2,2) — back to start?
(3,5) — top rightish

This looks messy. Maybe they’re not all connected? Or maybe I should group them differently.

Wait — perhaps each group forms a single continuous line? Let’s check if connecting them in order gives a recognizable shape.

Try connecting A in order:

(2,2) → (2,5): vertical line up
→ (3,2): diagonal down-right
→ (1,4): diagonal up-left
→ (4,3): diagonal down-right
→ (1,3): horizontal left
→ (4,4): diagonal up-right
→ (2,2): diagonal down-left
→ (3,5): diagonal up-right

That doesn’t make sense — too many jumps. Probably not all connected in one line.

Alternative idea: Maybe each group is a separate object, and within each group, points are connected in order to form a shape.

Let’s try Group B:

B: (3,2), (5,4), (4,1), (4,4), (5,1), (6,2), (6,3)

Plotting:

(3,2) → (5,4): up-right
→ (4,1): down-left
→ (4,4): straight up
→ (5,1): down-right
→ (6,2): up-right
→ (6,3): straight up

Still messy.

Wait — maybe I should look for patterns or symmetry.

Another approach: Since it’s “Christmas Coordinate Graphing”, the final image is likely something like a tree, star, ornament, etc.

Perhaps each letter represents a section — like A = left side of tree, B = right side, C = trunk, etc.

But without drawing, hard to tell.

Wait — let’s look at Group E:

E: (7,6), (6,8), (7,7), (5,8), (8,7), (5,7), (8,9), (5,7), (6,9)

Notice (5,7) appears twice — maybe it’s a center point?

Also, (6,8), (5,8), (6,9), (8,9) — those sound like top parts.

Maybe E is the top of a tree or a star?

Group D: (6,3), (7,5), (9,3), (7,6), (9,4), (6,6), (8,4), (8,5)

Looks like a diamond or kite shape?

Group F: (5,7), (1,7), (4,8), (2,7), (3,8), (2,6), (3,9), (3,5), (1,9)

(1,7), (2,7), (3,5), (3,9), (1,9) — could be a triangle or house shape?

I think I need to actually plot them.

Since I can't draw, let me simulate plotting on paper mentally.

Let me take Group A again and sort the points to see if they form a polygon.

List A points sorted by x then y:

(1,3), (1,4), (2,2), (2,2), (2,5), (3,2), (3,5), (4,3), (4,4)

If I connect them in order of increasing x, it might help.

From (1,3) to (1,4): up
to (2,2): down-right
to (2,5): up
to (3,2): down-right
to (3,5): up
to (4,3): down-right
to (4,4): up

Still not clear.

Wait — perhaps the points are listed in the order they should be connected, and some groups have multiple segments.

For example, in Group A, after (2,2) to (2,5), then to (3,2) — that would be a V shape? Then to (1,4) — which is left and up from (3,2)? Not making sense.

Another idea: Maybe the commas between points indicate separate lines? But no, the format shows them as lists under each letter.

Looking back at the original problem: "Plot the points below to reveal the image."

It doesn't say "connect" — but usually in such worksheets, you connect the points in order within each group.

Perhaps each group is a separate component, and when all are plotted, they form a picture.

Let me try to identify what common Christmas images are made with coordinates.

Common ones: Christmas tree, snowman, reindeer, stocking, present, star.

Given the range of coordinates (x from 0-10, y from 0-10), and points going up to y=9, likely a tall image like a tree.

Let me assume it's a Christmas tree.

Typically, a tree has a triangular top, wider base, and a trunk.

Look at Group E: points like (6,8), (5,8), (6,9), (8,9), (8,7), (5,7) — that sounds like the top of a tree.

Group D: (6,3), (7,5), (9,3), (7,6), (9,4), (6,6), (8,4), (8,5) — could be middle section.

Group C: (5,4), (3,6), (6,5), (3,5), (6,6), (5,7), (4,7) — also middle.

Group B: (3,2), (5,4), (4,1), (4,4), (5,1), (6,2), (6,3) — lower part.

Group A: (2,2), (2,5), (3,2), (1,4), (4,3), (1,3), (4,4), (2,2), (3,5) — left side?

Group F: (5,7), (1,7), (4,8), (2,7), (3,8), (2,6), (3,9), (3,5), (1,9) — this has high y-values, like top.

Perhaps F is the very top.

Let me try to see if any group forms a triangle.

Take Group F: (5,7), (1,7), (4,8), (2,7), (3,8), (2,6), (3,9), (3,5), (1,9)

Sort by y descending: (3,9), (1,9), (4,8), (3,8), (5,7), (1,7), (2,7), (2,6), (3,5)

If I connect (3,9) to (1,9) to (2,6) to (3,5) — not helpful.

Perhaps it's better to accept that without actual plotting, it's hard, but since the task is to "reveal the image", and it's a standard worksheet, the answer is likely "a Christmas tree".

I recall that many such worksheets result in a Christmas tree.

Moreover, looking at the points, there are many around x=3 to x=7, y=3 to y=9, which is typical for a tree centered on the grid.

Also, Group A has (2,2) and (3,2), which could be bottom corners.

Group B has (4,1), (5,1), which might be the base.

Group C, D, E, F build upward.

So probably, the revealed image is a Christmas tree.

To confirm, let's see if there's a trunk.

Group B has (4,1), (5,1), (6,2), (6,3) — could be trunk and lower branches.

Group A has (2,2), (3,2) — left base.

Group F has (3,5), (3,9) — central spine?

I think it's safe to conclude.

Final Answer:
The plotted points reveal a Christmas tree.