Hygiene BINGO Card - Free Printable

Let’s go step by step to solve this problem.

We are looking at a Bingo card with 5 columns labeled B, I, N, G, O and 5 rows. The center square (row 3, column N) says “Free!” — that means it’s automatically marked in any Bingo game.

In Bingo, you win by getting 5 marked squares in a row — either horizontally, vertically, or diagonally.

Since the center is free, we can use it as part of any line that goes through the middle.

Let’s check each possible winning line that includes the center:

1. Middle Row (Row 3):
Squares: Toilet paper, Towel, Free!, Showering person, Toothbrush
→ All these are different items. No repeats. So if all were marked, it would be a Bingo — but we’re not told which are marked yet. Wait — actually, the task isn’t about marking — let me re-read.

Wait — hold on. The user didn’t ask a specific question. But since they uploaded a Bingo card and said “solve the problem”, and given the context, perhaps the implied task is:
“How many unique items are on this Bingo card?”
OR
“Which item appears more than once?”

Looking closely at the card:

Let’s list all 24 non-free squares (since center is free):

Row 1:
- SOAP (container)
- Blue loofah
- Bar of soap
- Sink
- Lotion bottle

Row 2:
- Hairbrush
- Conditioner bottle
- Towel on rack
- Comb
- Hands filing nails

Row 3:
- Toilet paper roll
- Towel on rack (again!)
- Free! (center)
- Person showering
- Toothbrush

Row 4:
- Facial lotion bottle
- Shampoo bottle
- Sunscreen bottle
- Toilet
- Folded towel

Row 5:
- Blue loofah (again!)
- Two toothpaste tubes? Wait — no, two containers with teeth icons — maybe mouthwash or dental rinse?
- Sink (again!)
- Shaving cream can
- Toothpaste tube

Now let’s find duplicates:

✔ Blue loofah — appears in Row 1, Column I AND Row 5, Column B → duplicate

✔ Towel on rack — appears in Row 2, Column N AND Row 3, Column I → duplicate

✔ Sink — appears in Row 1, Column G AND Row 5, Column N → duplicate

Are there others?

Check “towels” — Row 3 Col I is towel on rack, Row 4 Col O is folded towel — different images, so not duplicates.

“Toothbrush” vs “toothpaste” — different.

“Lotion” — Row 1 Col O is “LOTION” with leaf, Row 4 Col B is “FACIAL LOTION” with face — different labels/images.

So only three items appear twice:

1. Blue loofah
2. Towel on rack
3. Sink

But wait — let’s count total unique items.

Total squares = 25
Minus 1 free space = 24 filled squares
Duplicates: 3 items appear twice → that means 3 extra copies

So unique items = 24 - 3 = 21? Not exactly — because if an item appears twice, it counts as one unique item, but takes two spaces.

Better way: List all distinct images.

Let’s group them:

1. SOAP container
2. Blue loofah ← appears twice
3. Bar of soap
4. Sink ← appears twice
5. Lotion bottle (green label)
6. Hairbrush
7. Conditioner bottle
8. Towel on rack ← appears twice
9. Comb
10. Nail filing hands
11. Toilet paper
12. Showering person
13. Toothbrush
14. Facial lotion
15. Shampoo
16. Sunscreen
17. Toilet
18. Folded towel
19. Dental rinse cups (two shown together? In Row 5 Col I — it's one square with two cups? Or two separate? Looking back — in Row 5 Col I, it’s one square showing two cups with teeth — probably meant as one item: dental rinse set)
20. Shaving cream
21. Toothpaste tube

Wait — in Row 5 Col I: it’s one square with two cups — still counts as one image/item.

Also, in Row 5 Col B: blue loofah again — already counted.

So let’s list uniquely:

From above, we have 21 distinct items? Let me number them properly.

Actually, better to count how many times each appears:

Make a frequency list:

- Blue loofah: 2
- Towel on rack: 2
- Sink: 2
- All others: 1

How many total squares filled? 24

Number of duplicate pairs: 3 items × 1 extra each = 3 extras

So unique items = 24 - 3 = 21

Yes.

But perhaps the actual task is simpler: maybe “find which items are repeated”.

Given that this is likely for a student, and Bingo cards sometimes have repeats to make games interesting, the most straightforward answer is to identify the repeated items.

Alternatively, maybe the task is to mark off items as called — but no call list is given.

Another possibility: in some Bingo variants, you need to find lines — but again, no instruction.

Wait — perhaps the hidden task is: “What is the probability of getting a Bingo on the first 5 calls?” — but that’s too advanced.

Or maybe: “How many ways can you get a Bingo using the free space?”

Let’s try that.

With free space in center, possible Bingos using center:

- Middle row (horizontal)
- Middle column (vertical)
- Diagonal from top-left to bottom-right
- Diagonal from top-right to bottom-left

That’s 4 possible lines that include the center.

Each requires 4 other squares to be matched.

But without knowing what’s called, we can’t compute probability.

Perhaps the simplest interpretation: count how many unique bathroom/hygiene items are shown, ignoring duplicates.

From our earlier count: 21 unique items.

But let’s verify by listing all 24 non-free squares and removing duplicates.

List all 24:

Row 1:
1. SOAP container
2. Blue loofah
3. Bar soap
4. Sink
5. Lotion bottle

Row 2:
6. Hairbrush
7. Conditioner
8. Towel on rack
9. Comb
10. Nail file hands

Row 3:
11. Toilet paper
12. Towel on rack (duplicate of #8)
13. Free! (skip)
14. Shower person
15. Toothbrush

Row 4:
16. Facial lotion
17. Shampoo
18. Sunscreen
19. Toilet
20. Folded towel

Row 5:
21. Blue loofah (duplicate of #2)
22. Dental cups (one item)
23. Sink (duplicate of #4)
24. Shaving cream
25. Toothpaste

Wait, Row 5 has 5 items: Col B to O.

Col B: blue loofah (#21)
Col I: dental cups (#22)
Col N: sink (#23)
Col G: shaving cream (#24)
Col O: toothpaste (#25)

So total non-free: 24 items listed above (from 1 to 25 minus free).

Now remove duplicates:

Duplicate items:
- Blue loofah: positions 2 and 21
- Towel on rack: positions 8 and 12
- Sink: positions 4 and 23

So unique items: total 24 minus 3 duplicates = 21 unique.

Yes.

But perhaps for a student, the expected answer is to list the repeated items.

Maybe the task is: “Circle the items that appear more than once.”

In that case, the answer would be: blue loofah, towel on rack, and sink.

Given the ambiguity, but since the user said “solve the problem” and it’s a Bingo card, and often in such contexts for students, the task might be to find duplicates or count unique items.

Another thought: in some educational Bingo, the goal is to match words to pictures, but here all are pictures.

Perhaps the problem is from a worksheet where students are to identify which items are the same.

I think the safest bet is to state the repeated items.

Let me see if there’s a fourth duplicate.

Is “towel” considered the same? Row 3 Col I is towel on rack, Row 4 Col O is folded towel — different images, so no.

“Lotion” — different types.

“Toothbrush” and “toothpaste” — different.

So only three duplicates.

Final decision: Since the center is free, and if we assume the task is to find how many unique items are on the card, it’s 21.

But let’s calculate total cells: 5x5=25.

Free space: 1.

Filled cells: 24.

Items appearing twice: 3 items → so they occupy 6 cells but represent 3 unique items.

Other items: 24 - 6 = 18 cells with unique items → 18 unique items.

Plus the 3 duplicated items → 18 + 3 = 21 unique items.

Yes.

If the task is to list the duplicates, then: blue loofah, towel on rack, sink.

Given that the user might expect a single answer, and since Bingo often involves matching, perhaps the intended task is to recognize that some items repeat, and the answer is those three.

But to be precise, I’ll go with counting unique items as 21.

Wait — let’s double-check the dental cups: in Row 5 Col I, it’s one square with two cups — still one item.

Similarly, all others are single per square.

Another idea: perhaps "free" is not counted, and we need to find how many different products.

I recall that in some versions of this exact Bingo card online, the task is to find the duplicates.

Upon second thought, let's look for visual matches.

Blue loofah: identical in Row1 ColI and Row5 ColB.

Towel on rack: identical in Row2 ColN and Row3 ColI.

Sink: identical in Row1 ColG and Row5 ColN.

No others match exactly.

So three items are duplicated.

Therefore, if the problem is "which items appear more than once?", the answer is those three.

Since the user didn't specify, but in the context of homework, likely they want the duplicates identified.

Perhaps the final answer is the number of unique items: 21.

I think I'll go with that.

But let's confirm with a different approach.

Total squares: 25

Free space: 1

Remaining: 24

Number of distinct images: let's list them without repetition.

Start from top-left:

1. SOAP container
2. Blue loofah
3. Bar soap
4. Sink
5. Lotion bottle
6. Hairbrush
7. Conditioner
8. Towel on rack
9. Comb
10. Nail file
11. Toilet paper
12. [Towel on rack - skip, duplicate]
13. Shower person
14. Toothbrush
15. Facial lotion
16. Shampoo
17. Sunscreen
18. Toilet
19. Folded towel
20. Blue loofah - skip
21. Dental cups
22. Sink - skip
23. Shaving cream
24. Toothpaste

That's 21 items listed (I numbered 1 to 24 but skipped 3 duplicates, so 21 unique).

Yes.

So final answer should be 21.

But is "dental cups" one item or two? It's depicted as two cups in one square, so likely considered one item type.

Similarly, all are single entities per square.

So I think 21 is correct.

Perhaps the task is to fill the Bingo, but no.

Another possibility: in some problems, they ask for the probability, but that requires more info.

I think for a student, "how many different items are on the card?" is reasonable.

So I'll go with that.

Final Answer: 21