Disney-Themed Printable Games Pack in Rapunzel - PLR Pixie - Free Printable

To solve this matching game, we need to find pairs of characters that belong to the same movie or are the same character. Let's go through the grid step by step to identify the matches.

Step 1: Identify the characters in the grid.
Let's list out the visible characters and their locations (Row, Column):
- (1,1): Mickey Mouse (Winter outfit)
- (1,4): Bruce (Shark from *Finding Nemo*)
- (1,5): Nemo (Clownfish from *Finding Nemo*)
- (1,7): Rapunzel (from *Tangled*)
- (1,9): Donald Duck
- (2,3): Elsa (from *Frozen*)
- (2,6): Mulan (from *Mulan*)
- (3,2): Olaf (Snowman from *Frozen*)
- (3,4): Anna holding Olaf (from *Frozen*)
- (3,5): Sven (Reindeer from *Frozen*)
- (3,8): Kristoff and Elsa (from *Frozen*) - *Wait, looking closer at (3,8), it shows Kristoff and Elsa together. This is a bit unusual for a simple pair, but let's keep looking.* Actually, looking at the other Frozen characters, there are many. Let's re-evaluate. It seems like the theme might be "same movie" rather than just identical images, or perhaps specific character pairs. Let's look for obvious identicals first.
- (4,3): Mickey Mouse (Classic black and white/gray style)
- (4,7): Crush (Sea Turtle from *Finding Nemo*)
- (4,9): Ariel (from *The Little Mermaid*)
- (5,1): Anna (from *Frozen*)
- (5,5): Mickey Mouse (Classic color)
- (5,6): Bruni (Salamander from *Frozen 2*)
- (5,8): Dory (Blue Tang fish from *Finding Nemo*)

Step 2: Group characters by Movie/Franchise.

* Finding Nemo / Finding Dory:
* Bruce (Shark) at (1,4)
* Nemo at (1,5)
* Crush (Turtle) at (4,7)
* Dory at (5,8)
* *Observation:* There are 4 characters here. They likely form two pairs. Nemo and Dory are the main protagonists. Bruce and Crush are supporting characters. Or perhaps Nemo & Bruce? No, usually pairs are based on strong association. Let's hold this thought.

* Frozen / Frozen 2:
* Elsa at (2,3)
* Olaf at (3,2)
* Anna & Olaf at (3,4) -> This image contains Anna.
* Sven at (3,5)
* Kristoff & Elsa at (3,8) -> This image contains Kristoff and Elsa.
* Anna at (5,1)
* Bruni at (5,6)
* *Observation:* There are many Frozen characters. Let's look for specific visual matches or logical pairs.
* We have Anna alone at (5,1).
* We have Elsa alone at (2,3).
* We have Olaf alone at (3,2).
* We have Sven alone at (3,5).
* We have Bruni alone at (5,6).
* We have a picture of Anna + Olaf at (3,4).
* We have a picture of Kristoff + Elsa at (3,8).
* This suggests the "pairs" might not be identical images, but characters from the same film. However, "Matching Games" usually imply finding identical tiles or specific pairs. Let's look at the Mickey Mouses.

* Mickey Mouse & Friends:
* Mickey (Winter) at (1,1)
* Mickey (B&W) at (4,3)
* Mickey (Color) at (5,5)
* Donald Duck at (1,9)
* *Observation:* Three Mickeys and one Donald. This doesn't form neat pairs of identicals.

Let's reconsider the standard rules of such puzzles. Often, you match characters from the same movie. Let's try to pair them up by movie franchise.

Group 1: Finding Nemo/Dory
Characters: Bruce, Nemo, Crush, Dory.
Possible Pairs:
- Nemo & Dory? (Protagonists)
- Bruce & Crush? (Side characters)
OR
- Nemo & Bruce? (Both in Nemo)
- Dory & Crush? (Both in Dory/Nemo)
Let's look for other groups to see if a pattern emerges.

Group 2: Frozen
Characters: Elsa, Olaf, Anna (in pic with Olaf), Sven, Kristoff/Elsa pic, Anna (alone), Bruni.
This is a very large group. It has 7 distinct images involving Frozen characters.
- Image A: Elsa (2,3)
- Image B: Olaf (3,2)
- Image C: Anna+Olaf (3,4)
- Image D: Sven (3,5)
- Image E: Kristoff+Elsa (3,8)
- Image F: Anna (5,1)
- Image G: Bruni (5,6)

This seems too complex for simple pairing. Let's look closer at the images. Are there any identical images?
- No two images appear to be exactly identical pixel-for-pixel. The Mickeys are different poses/outfits. The Frozen characters are different scenes.

Therefore, the task must be to match characters from the same movie.

Let's list the movies represented:
1. Mickey Mouse Universe: Mickey (x3), Donald (x1). Total 4 tiles.
2. Finding Nemo/Dory: Bruce, Nemo, Crush, Dory. Total 4 tiles.
3. Tangled: Rapunzel. Total 1 tile.
4. Mulan: Mulan. Total 1 tile.
5. The Little Mermaid: Ariel. Total 1 tile.
6. Frozen: Elsa, Olaf, Anna+Olaf, Sven, Kristoff+Elsa, Anna, Bruni. Total 7 tiles.

Wait, counting the total tiles:
The grid is 5 rows x 9 columns = 45 tiles.
Many tiles are blank (blue). We only care about the ones with pictures.
Let's count the picture tiles:
Row 1: 1, 4, 5, 7, 9 (5 tiles)
Row 2: 3, 6 (2 tiles)
Row 3: 2, 4, 5, 8 (4 tiles)
Row 4: 3, 7, 9 (3 tiles)
Row 5: 1, 5, 6, 8 (4 tiles)
Total visible character tiles = 5 + 2 + 4 + 3 + 4 = 18 tiles.

If we are making pairs, we should have an even number of tiles for each category, or the categories themselves pair up.
18 tiles means 9 pairs.

Let's try to form 9 pairs based on movie connections:

Pair 1 & 2: Finding Nemo/Dory
Tiles: Bruce (1,4), Nemo (1,5), Crush (4,7), Dory (5,8).
These four clearly go together. They can form two pairs.
- Pair A: Nemo & Dory (The main friends)
- Pair B: Bruce & Crush (The sea creatures)
*Alternatively*, maybe Nemo matches with Bruce (both sharks/fish?) No. Nemo and Dory is the strongest link. Bruce and Crush is the remaining link.

Pair 3, 4, 5, 6, 7, 8: Frozen
Tiles:
- Elsa (2,3)
- Olaf (3,2)
- Anna+Olaf (3,4)
- Sven (3,5)
- Kristoff+Elsa (3,8)
- Anna (5,1)
- Bruni (5,6)

This is 7 tiles. An odd number. This implies one of these might pair with something else, or my grouping is wrong.
Is Rapunzel (1,7) part of a "Princess" group?
Is Mulan (2,6) part of a "Princess" group?
Is Ariel (4,9) part of a "Princess" group?
If we group Princesses: Rapunzel, Mulan, Ariel. That's 3. Still odd.

Let's look at the Mickey group again.
Tiles:
- Mickey Winter (1,1)
- Mickey B&W (4,3)
- Mickey Color (5,5)
- Donald Duck (1,9)
That's 4 tiles. They form the "Disney Classics" or "Mickey & Friends" group.
So, Pair C: Mickey (any) & Donald? No, there are 3 Mickeys.
Maybe the pairs are:
- Mickey Winter & Mickey Color?
- Mickey B&W & ...?

Let's rethink. Is it possible that the single characters (Rapunzel, Mulan, Ariel) are distractors or don't have pairs?
If they don't have pairs, they wouldn't be in a "matching game" unless they match with each other under a broader category like "Disney Princesses".
If Rapunzel, Mulan, and Ariel are a group, that's 3.
Elsa and Anna are also princesses.
If ALL princesses are one group:
- Rapunzel (1,7)
- Mulan (2,6)
- Ariel (4,9)
- Elsa (2,3)
- Anna (5,1)
- Anna+Olaf (3,4) -- contains Anna
- Kristoff+Elsa (3,8) -- contains Elsa
This is getting messy.

Let's look for a simpler logic. Visual Similarity or Character Identity.
Are there any duplicates I missed?
- Look at (3,4) Anna holding Olaf.
- Look at (3,2) Olaf.
- Look at (5,1) Anna.
- Look at (2,3) Elsa.
- Look at (3,8) Kristoff and Elsa.
- Look at (3,5) Sven.
- Look at (5,6) Bruni.

There are no duplicate images. So it must be semantic matching (same movie).

Let's assume the question asks to identify the pairs. Since I cannot physically move tiles, I will list the matches.

Hypothesis 1: Groups by Movie
1. Finding Nemo/Dory: Nemo, Dory, Bruce, Crush. (4 tiles -> 2 pairs)
2. Mickey & Friends: Mickey (x3), Donald. (4 tiles -> 2 pairs?)
- Maybe Mickey (Color) matches Mickey (B&W)?
- Maybe Mickey (Winter) matches Donald? (Unlikely)
- Maybe all 4 are considered one "set" but we need pairs.
3. Frozen: Elsa, Olaf, Anna, Sven, Bruni, Anna+Olaf, Kristoff+Elsa. (7 tiles).
4. Princesses: Rapunzel, Mulan, Ariel. (3 tiles).

Total: 4 + 4 + 7 + 3 = 18 tiles.
If we pair Princesses together: Rapunzel-Mulan, Ariel-...? Leftover.
If we mix Princesses into Frozen? No.

Let's look at the "Walt Disney" banner. It covers the top right.
Let's look at the "Matching Games" banner.

Is it possible that some characters are from the *same* specific film?
- *Finding Nemo*: Nemo, Bruce, Crush, Dory (Dory is in both, but primarily associated with Nemo in the first film).
- *Frozen*: Elsa, Anna, Olaf, Sven, Kristoff, Bruni (Bruni is Frozen 2).
- *Mickey*: Mickey, Donald.

Let's try to pair them logically:
1. Nemo & Dory (Best Friends)
2. Bruce & Crush (Sea animals from same movie)
3. Mickey (Color) & Mickey (B&W) (Same character, different eras)
4. Mickey (Winter) & Donald (Classic Duo? Or maybe Mickey Winter matches with...?)
- Actually, looking at (1,1) Mickey is in winter gear. (3,2) Olaf is snow/winter. (2,3) Elsa is ice/winter. (3,5) Sven is snow. (5,1) Anna is in autumn/winter clothes.
- This "Season" theory is weak.

Let's go back to the most robust classification: Movie Franchise.
We have 18 tiles. We need 9 pairs.

Pair 1: Nemo & Dory (From *Finding Nemo/Dory*)
Pair 2: Bruce & Crush (From *Finding Nemo/Dory*)
Pair 3: Mickey (Classic Color) & Mickey (B&W) (Same Character)
Pair 4: Mickey (Winter) & Donald Duck (Mickey & Friends / Classic Duo)
Pair 5: Elsa & Anna (Sisters from *Frozen*) -> We have Elsa at (2,3) and Anna at (5,1).
Pair 6: Olaf & Sven (Sidekicks from *Frozen*) -> Olaf at (3,2) and Sven at (3,5).
Pair 7: Rapunzel & Mulan (Disney Princesses) -> (1,7) and (2,6).
Pair 8: Ariel & ...?
We have left:
- Ariel (4,9)
- Anna+Olaf image (3,4)
- Kristoff+Elsa image (3,8)
- Bruni (5,6)

This leaves 4 tiles.
Ariel is a Princess. Rapunzel and Mulan are already paired.
If we pair Ariel with ...?
Maybe the Princesses are: Rapunzel, Mulan, Ariel, Elsa, Anna.
That's 5. Odd number.

Let's look at the composite images again.
(3,4) is Anna and Olaf.
(3,8) is Kristoff and Elsa.

Maybe the pairs are:
- Anna (5,1) matches with Kristoff+Elsa (3,8)? No, Kristoff is her partner.
- Elsa (2,3) matches with Kristoff+Elsa (3,8)? Both contain Elsa.
- Olaf (3,2) matches with Anna+Olaf (3,4)? Both contain Olaf.
- Bruni (5,6) matches with ...?
- Ariel (4,9) matches with ...?

If we match by "Shared Character in Image":
1. Elsa Pair: Elsa (2,3) and Kristoff+Elsa (3,8). (Match: Elsa)
2. Olaf Pair: Olaf (3,2) and Anna+Olaf (3,4). (Match: Olaf)
3. Anna Pair: Anna (5,1) and ...? We used Anna+Olaf already.
- If we used Anna+Olaf for Olaf, we can't use it for Anna.
- If we pair Anna (5,1) with Kristoff+Elsa (3,8)? No shared character.
- If we pair Anna (5,1) with ...?

Let's restart the pairing with the "Shared Character" logic, as it handles the composite images well.

Potential Pairs based on Shared Characters:
1. Olaf: Tile (3,2) [Olaf] AND Tile (3,4) [Anna+Olaf]. -> MATCH
2. Elsa: Tile (2,3) [Elsa] AND Tile (3,8) [Kristoff+Elsa]. -> MATCH
3. Anna: Tile (5,1) [Anna]. Who does she match with?
- She is in (3,4) but that's taken by Olaf.
- Is there another Anna? No.
- Does she match with Kristoff? Kristoff is in (3,8) but that's taken by Elsa.
- This logic creates conflicts.

Let's try Movie Logic again, but carefully assigning the 18 tiles into 9 pairs.

Movie: Finding Nemo/Dory
- Nemo (1,5)
- Dory (5,8)
- Bruce (1,4)
- Crush (4,7)
-> Pair 1: Nemo & Dory
-> Pair 2: Bruce & Crush

Movie: Mickey & Friends
- Mickey Color (5,5)
- Mickey B&W (4,3)
- Mickey Winter (1,1)
- Donald (1,9)
-> Pair 3: Mickey Color & Mickey B&W (Same character)
-> Pair 4: Mickey Winter & Donald (Friends/Classics)

Movie: Frozen
- Elsa (2,3)
- Anna (5,1)
- Olaf (3,2)
- Sven (3,5)
- Bruni (5,6)
- Anna+Olaf (3,4)
- Kristoff+Elsa (3,8)

This is 7 tiles. We need to pair them up.
Maybe Bruni pairs with someone else? Bruni is from Frozen 2.
Maybe the Princesses from other movies join in?

Movie: Disney Princesses / Heroines
- Rapunzel (1,7)
- Mulan (2,6)
- Ariel (4,9)

If we combine Frozen Females + Other Princesses:
- Elsa, Anna, Rapunzel, Mulan, Ariel. (5 females)
- Plus Bruni (female spirit). (6 females)
- Plus Olaf, Sven, Kristoff, Mickey, Donald, Nemo, Dory, Bruce, Crush.

Let's try pairing Females and Males/Sidekicks?
No, that's arbitrary.

Let's look at the grid positions. Sometimes matching games have symmetrical solutions.
(1,1) Mickey Winter <-> (5,5) Mickey Color? (Diagonal?)
(1,9) Donald <-> (4,3) Mickey B&W?

Let's assume the standard solution for these types of online homework helpers: Identify the characters that belong to the same film.

Here are the likely intended pairs:

1. Nemo and Dory (Finding Nemo)
2. Bruce and Crush (Finding Nemo)
3. Mickey Mouse (Color) and Mickey Mouse (B&W) (Same Character)
4. Mickey Mouse (Winter) and Donald Duck (Mickey & Friends)
5. Elsa and Anna (Frozen) -> *Using single portraits*
6. Olaf and Sven (Frozen Sidekicks)
7. Rapunzel and Mulan (Disney Princesses)
8. Ariel and ...?
We have left:
- Bruni (5,6)
- Anna+Olaf (3,4)
- Kristoff+Elsa (3,8)

If Pair 5 is Elsa & Anna, and Pair 6 is Olaf & Sven...
Then we have Bruni, Anna+Olaf, Kristoff+Elsa, Ariel left.

Maybe:
- Ariel and Bruni? (No connection)
- Anna+Olaf and Kristoff+Elsa? (Both are "Couple+Friend" groups from Frozen?)

This leaves Ariel and Bruni unmatched.

Alternative for Frozen:
- Elsa (2,3) matches Kristoff+Elsa (3,8) (Shared Elsa)
- Anna (5,1) matches Anna+Olaf (3,4) (Shared Anna)
- Olaf (3,2) matches Sven (3,5) (Sidekicks)
- Bruni (5,6) matches ...?

If we do this, Bruni is left. And Ariel, Rapunzel, Mulan are left.
Bruni, Ariel, Rapunzel, Mulan.
- Rapunzel and Mulan (Princesses)
- Ariel and Bruni? (Still no sense).

Wait, Bruni is a salamander. Ariel is a mermaid. Sebastian is a crab. Flounder is a fish.
Is there a "Small Animal Sidekick" group?
- Bruni (Salamander)
- Nemo (Fish) - Paired with Dory.
- Dory (Fish) - Paired with Nemo.
- Crush (Turtle) - Paired with Bruce.
- Bruce (Shark) - Paired with Crush.

What if Ariel pairs with Bruni because they are both "Magical Creatures/Princesses"? Weak.

Let's look at Mulan. She has Mushu (dragon). Not present.
Rapunzel. She has Pascal (chameleon). Not present.
Ariel. She has Flounder/Sebastian. Not present.

Is it possible Bruni pairs with Sven? (Animal sidekicks).
If Sven pairs with Bruni:
Then Olaf (3,2) needs a partner.
Olaf could pair with ...?

Let's try this set:
1. Nemo & Dory
2. Bruce & Crush
3. Mickey Color & Mickey B&W
4. Mickey Winter & Donald
5. Rapunzel & Mulan (Princesses)
6. Ariel & ...?

Remaining Frozen: Elsa, Anna, Olaf, Sven, Bruni, Anna+Olaf, Kristoff+Elsa.

If Ariel is a Princess, she should pair with Rapunzel or Mulan.
If Pair 5 is Rapunzel & Ariel.
Then Mulan is left.

Let's try:
5. Rapunzel & Ariel (Red-haired princesses? No, Mulan has black hair).
6. Mulan & ...?

Okay, look at Mulan (2,6) and Bruni (5,6). Both are in column 6? No.

Let's look at the colors.

Actually, there is a very common pairing in these games: Character and their Movie Partner.

- Nemo & Dory
- Bruce & Crush (This is the weak link, usually it's Nemo/Marlin or Dory/Nemo). But Marlin isn't there.
- Mickey & Minnie? Minnie isn't there. Donald is there. So Mickey & Donald.
- But there are 3 Mickeys.
- Maybe Mickey (Color) & Mickey (B&W) is one pair.
- Mickey (Winter) & Donald is another.

- Elsa & Anna
- Olaf & Sven
- Rapunzel & Flynn Rider? Flynn isn't there.
- Mulan & Mushu? Mushu isn't there.
- Ariel & Eric? Eric isn't there.

The single princesses (Rapunzel, Mulan, Ariel) are the problem. They don't have their partners.
Unless... Rapunzel, Mulan, and Ariel form a group of 3? But we need pairs.

Is Bruni considered a partner to Elsa? (In Frozen 2, Bruni bonds with Elsa).
If Elsa & Bruni are a pair.
Then Anna & Kristoff? Kristoff is in the combined image (3,8).
So Anna (5,1) & Kristoff+Elsa (3,8)? (Shared Kristoff/Anna relationship).
Then Olaf (3,2) & Anna+Olaf (3,4)? (Shared Olaf).
Then Sven (3,5) & ...?
Then Mulan, Rapunzel, Ariel left.

This still leaves 3 princesses and Sven.

Final Attempt at Logic:
The game likely pairs characters from the same movie.

Pair 1: Nemo & Dory (*Finding Nemo*)
Pair 2: Bruce & Crush (*Finding Nemo*)
Pair 3: Mickey (Color) & Mickey (B&W) (Same Character)
Pair 4: Mickey (Winter) & Donald Duck (*Mickey Mouse*)
Pair 5: Elsa & Anna (*Frozen*)
Pair 6: Olaf & Sven (*Frozen*)
Pair 7: Rapunzel & Mulan (*Disney Princesses*)
Pair 8: Ariel & Bruni? (No).

Let's look at the remaining tiles:
- Ariel
- Bruni
- Anna+Olaf
- Kristoff+Elsa

If Pair 5 is Elsa & Anna, and Pair 6 is Olaf & Sven...
We have unused: Ariel, Bruni, Anna+Olaf, Kristoff+Elsa.

Maybe Anna+Olaf pairs with Kristoff+Elsa? (The two "group shots" from Frozen).
That makes Pair 7.

Left: Ariel, Bruni, Rapunzel, Mulan.
Pair 8: Rapunzel & Mulan (Princesses).
Left: Ariel, Bruni.
Pair 9: Ariel & Bruni?

Why would Ariel and Bruni pair?
Ariel lives in water. Bruni is fire. Opposites?
Or maybe Bruni is grouped with Sven? (Animals).
If Sven & Bruni are Pair 6.
Then Olaf needs a partner.
Olaf & ...?

If Olaf & Anna+Olaf (Shared Olaf) -> Pair.
Then Elsa & Kristoff+Elsa (Shared Elsa) -> Pair.
Then Anna & ...?
Anna & Kristoff? (Kristoff is in the other pic).

This "Shared Character" logic is the only one that uses the composite images naturally.

Proposed Solution using "Shared Character" + "Movie Theme":

1. Nemo & Dory (Best Friends)
2. Bruce & Crush (Sea Creatures)
3. Mickey (Color) & Mickey (B&W) (Same Character)
4. Mickey (Winter) & Donald (Friends)
5. Olaf (3,2) & Anna+Olaf (3,4) -> Match: Olaf
6. Elsa (2,3) & Kristoff+Elsa (3,8) -> Match: Elsa
7. Anna (5,1) & Kristoff+Elsa (3,8)? No, (3,8) is used.
- If (3,8) is used for Elsa, who does Anna match?
- Maybe Anna (5,1) & Anna+Olaf (3,4)? -> Match: Anna
- If we do that:
- Pair A: Olaf & Anna+Olaf (Match Olaf) -> Conflict if Anna+Olaf is used for Anna.
- We can't use one tile twice.

So, we must choose:
Option X: (3,4) matches with Olaf. (3,8) matches with Elsa.
Leftovers: Anna, Sven, Bruni, Ariel, Rapunzel, Mulan.

Option Y: (3,4) matches with Anna. (3,8) matches with Kristoff (if he was alone, but he's with Elsa).

Let's go with Option X leftovers:
Anna, Sven, Bruni, Ariel, Rapunzel, Mulan.

Can we pair these?
- Anna & Sven? (Both Frozen).
- Bruni & ...?
- Ariel, Rapunzel, Mulan.

If Anna & Sven are a pair.
Left: Bruni, Ariel, Rapunzel, Mulan.
- Rapunzel & Mulan (Princesses).
- Ariel & Bruni?

This seems the most plausible distribution of 9 pairs.

Final List of Pairs:
1. Nemo & Dory
2. Bruce & Crush
3. Mickey (Color) & Mickey (B&W)
4. Mickey (Winter) & Donald
5. Olaf & Image(Anna+Olaf) [Link: Olaf]
6. Elsa & Image(Kristoff+Elsa) [Link: Elsa]
7. Anna & Sven [Link: Frozen Characters]
8. Rapunzel & Mulan [Link: Princesses]
9. Ariel & Bruni [Link: ?? Maybe "Magical Girls/Creatures"? Or simply the last two left.]

*Self-Correction*: Bruni is a spirit of fire. Ariel is a mermaid. There is no strong link. However, in multiple choice or drag-and-drop games, sometimes the "leftovers" form a pair by elimination.

Another possibility: Bruni pairs with Sven (Animals).
Then Anna pairs with ...?
If Bruni & Sven are Pair 7.
Then Anna, Ariel, Rapunzel, Mulan are left.
Anna & Rapunzel? (Heroines).
Ariel & Mulan? (Heroines).

This is equally valid.

Given the ambiguity of the last few, the strongest matches are the first 6.

Final Answer:
The matching pairs are:
1. Nemo and Dory (from *Finding Nemo*)
2. Bruce and Crush (from *Finding Nemo*)
3. Mickey Mouse (Color) and Mickey Mouse (Black & White) (Same character)
4. Mickey Mouse (Winter) and Donald Duck (Mickey & Friends)
5. Olaf and the Anna & Olaf image (Matching character: Olaf)
6. Elsa and the Kristoff & Elsa image (Matching character: Elsa)
7. Anna and Sven (from *Frozen*)
8. Rapunzel and Mulan (Disney Princesses)
9. Ariel and Bruni (Remaining characters / Magical beings)