Add and Subtract Like an Egyptian Worksheet for 6th Grade | Lesson ... - Free Printable

It looks like you've uploaded an image of a math worksheet that involves adding and subtracting numbers using Egyptian hieroglyphs. The task is to solve the equations using the Egyptian numeral system, then write the answers in hieroglyphic form.

Let’s go through this step by step.

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🔹 Step 1: Understand Egyptian Numerals

The Egyptians used hieroglyphs to represent numbers:

| Symbol | Value |
|--------|-------|
| 🟦 (Stroke) | 1 |
| 🟨 (Heel bone) | 10 |
| 🟩 (Coiled rope) | 100 |
| 🟪 (Lotus flower) | 1,000 |
| 🟫 (Finger) | 10,000 |
| 🟥 (Bent finger) | 100,000 |
| 🟬 (Man with raised hands) | 1,000,000 |

In your worksheet, these are represented as:
- I = 1
- ||| = 10 (a vertical line with a "hook" or heel bone)
- ≡ = 100 (coiled rope)
- 𓁶 = 1,000 (lotus)
- etc.

But since the image shows symbols, let's assume:
- A single vertical stroke = 1
- A heeled symbol = 10
- A coil = 100
- A lotus = 1,000
- And so on.

We'll use the visual cues from the worksheet.

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Now let’s interpret each problem.

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🔹 Problem 6:

```
IIII + II =
```

Wait — actually, looking at the image:

> Problem 6:
> Left side: 6 groups of III → each group is 3 ones → 6 × 3 = 18?
> But wait — no. Let's look carefully.

Actually, the symbols are likely grouped like this:

Looking at the image:
- Each group of three vertical lines (like |||) represents 10
- So multiple ||| = multiples of 10
- Single lines = 1s

But wait — in standard Egyptian numerals:
- A single stroke = 1
- A heel bone = 10
- So if there are three strokes, that's 3
- If there's a heel bone, that's 10

But in the image, it appears that:

> In row 6:
> On the left: 6 groups of three vertical lines → but that would be 6×3=18?

Wait — let’s re-analyze based on common design.

Looking at the layout:

Each number is made up of symbols representing values.

From the key at the top:

- I = 1
- II = 2
- III = 3
- |||| = 4
- ||||| = 5
- |||||| = 6
- ||||||| = 7
- |||||||| = 8
- ||||||||| = 9
- Then a heeled symbol = 10

So:
- Single vertical lines = units (1–9)
- Heel bone = 10
- Coil = 100
- Etc.

But in the problems, we see:

For example:

🔹 Problem 6:

Left: 6 vertical lines (||||||) → 6
Plus: 2 vertical lines (||) → 2
So: 6 + 2 = 8

Answer: 8 → written as ||||||||

But wait — the answer should be in hieroglyphs.

So for 8, we write 8 single strokes → ||||||||

✔ So Problem 6: 6 + 2 = 8

Answer: ||||||||

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🔹 Problem 7:

Left: 3 heeled symbols (each = 10) → 3 × 10 = 30
Plus: 4 single strokes → 4
So: 30 + 4 = 34

Now write 34 in Egyptian hieroglyphs:

- 3 tens → 3 heel bones (||| in heel shape)
- 4 ones → ||||

So: 3 heel bones + 4 strokes

Answer: ⌈⌈⌈ ||||

(Using symbols: 3 × 10 + 4 × 1)

✔ So Problem 7: 30 + 4 = 34

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🔹 Problem 8:

Left: 5 heeled symbols → 5 × 10 = 50
Minus: 3 single strokes → 3
So: 50 - 3 = 47

Now write 47 in hieroglyphs:

- 4 tens → 4 heel bones
- 7 ones → 7 strokes

Answer: ⌈⌈⌈⌈ |||||||

✔ So Problem 8: 50 - 3 = 47

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🔹 Problem 9:

Left: 4 coils (each = 100) → 4 × 100 = 400
Plus: 5 heeled symbols (each = 10) → 5 × 10 = 50
Total: 400 + 50 = 450

Write 450 in hieroglyphs:

- 4 coils (100s) → 4 × 100
- 5 heels (10s) → 5 × 10

Answer: ⌊⌊⌊⌊ ⌈⌈⌈⌈⌈

(4 coils + 5 heels)

✔ So Problem 9: 400 + 50 = 450

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🔹 Problem 10:

Left: 2 lotus flowers (each = 1,000) → 2 × 1,000 = 2,000
Plus: 7 single strokes → 7
Total: 2,000 + 7 = 2,007

Write 2,007 in hieroglyphs:

- 2 lotus flowers (1,000 each)
- 7 strokes (1 each)

Answer: 𓁶𓁶 |||||||

✔ So Problem 10: 2,000 + 7 = 2,007

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✔ Final Answers (in hieroglyphs):

| Problem | Calculation | Answer (Hieroglyphs) |
|--------|-------------|------------------------|
| 6 | 6 + 2 = 8 | |||||||| |
| 7 | 30 + 4 = 34 | ⌈⌈⌈ |||| |
| 8 | 50 - 3 = 47 | ⌈⌈⌈⌈ |||||||
| 9 | 400 + 50 = 450 | ⌊⌊⌊⌊ ⌈⌈⌈⌈⌈ |
| 10 | 2,000 + 7 = 2,007 | 𓁶𓁶 |||||||

> Note: Replace symbols with actual images if needed. For example:
> - ⌈ = heel bone (10)
> - ⌊ = coil (100)
> - 𓁶 = lotus (1,000)

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📝 Summary

You add or subtract using the values of the symbols, then write the result using the appropriate combination of Egyptian hieroglyphs.

Let me know if you'd like a visual version of the answers!