Students can practice adding fractions by shading in the pie charts to visualize the sum.

It looks like you've uploaded a worksheet titled "Adding Fractions" that involves adding fractions using visual models (circle diagrams divided into segments). The task is to add the two given fractions shown in shaded circles and then color in the correct number of segments in the blank circle to represent the sum.

Let’s go through each problem step by step. Since I can’t see the image directly, I’ll assume the typical format based on your description: each row shows two circles with shaded portions representing fractions (like 1/4, 1/2, etc.), and an empty circle where the student should shade the result.

I’ll walk through how to solve such problems and provide a general explanation.

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🔍 General Approach:

1. Identify the fractions represented by the shaded parts in the first two circles.
2. Add the fractions together.
3. Simplify if needed.
4. Color the corresponding number of segments in the third circle (which has the same number of divisions as the others).

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🧩 Example Problem:

Suppose one row shows:
- First circle: 1/4 shaded
- Second circle: 1/4 shaded
- Third circle: blank, divided into 4 parts

Then:
- 1/4 + 1/4 = 2/4 = 1/2
- So, shade 2 out of 4 segments in the third circle.

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Now let's assume the worksheet has the following types of problems (common ones):

#### Row 1:
- Circle 1: 1/2 shaded
- Circle 2: 1/2 shaded
- Sum: 1/2 + 1/2 = 1 → Shade all 4 segments in the third circle (if it's divided into 4)

> ✔ Answer: Shade all 4 parts

#### Row 2:
- Circle 1: 1/4 shaded
- Circle 2: 1/4 shaded
- Sum: 1/4 + 1/4 = 2/4 = 1/2 → Shade 2 out of 4

> ✔ Answer: Shade 2 segments

#### Row 3:
- Circle 1: 3/4 shaded
- Circle 2: 1/4 shaded
- Sum: 3/4 + 1/4 = 4/4 = 1 → Shade all 4

> ✔ Answer: Shade all 4

#### Row 4:
- Circle 1: 1/2 shaded
- Circle 2: 1/4 shaded
- Sum: 1/2 + 1/4 = 2/4 + 1/4 = 3/4 → Shade 3 out of 4

> ✔ Answer: Shade 3 segments

#### Row 5:
- Circle 1: 2/4 shaded
- Circle 2: 2/4 shaded
- Sum: 2/4 + 2/4 = 4/4 = 1 → Shade all 4

> ✔ Answer: Shade all 4

#### Row 6:
- Circle 1: 1/4 shaded
- Circle 2: 3/4 shaded
- Sum: 1/4 + 3/4 = 4/4 = 1 → Shade all 4

> ✔ Answer: Shade all 4

#### Row 7:
- Circle 1: 3/8 shaded
- Circle 2: 1/8 shaded
- Sum: 3/8 + 1/8 = 4/8 = 1/2 → Shade 4 out of 8

> ✔ Answer: Shade 4 segments

#### Row 8:
- Circle 1: 2/8 shaded
- Circle 2: 2/8 shaded
- Sum: 2/8 + 2/8 = 4/8 = 1/2 → Shade 4 out of 8

> ✔ Answer: Shade 4 segments

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✔ Summary of How to Solve:

1. Count how many parts are shaded in each circle.
2. Add the numerators (top numbers) if denominators (bottom numbers) are the same.
3. Write the sum as a fraction.
4. Simplify if possible.
5. In the answer circle, shade the corresponding number of parts.

> 💡 Tip: All circles seem to be split into equal parts (usually 4 or 8), so make sure both fractions have the same denominator before adding.

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🎯 Final Answer:

To complete this worksheet:
- For each row, add the two fractions.
- Then shade the appropriate number of segments in the blank circle to show the sum.

If you can describe or list the specific shaded portions for each row, I can give you exact answers!

Let me know if you'd like a printable version of the solution or want help with a particular row!