https://file.aiquickdraw.com/mathbot/file/172670740320539o966rf.jpg

The question asks to find the top view of the 3D figure and match it to one of the 2D nets provided below.

### Analyzing the 3D figure:
- The 3D structure consists of multiple blocks, where we can count the columns from the top view.
- When looking from the top, you need to consider how many layers there are for each column of blocks.

### Counting from the top:
- **Column 1 (leftmost)**: This column has 3 blocks.
- **Column 2**: This column has 2 blocks.
- **Column 3 (center)**: This column has 1 block.
- **Column 4**: This column has 2 blocks.
- **Column 5 (rightmost)**: This column has 3 blocks.

### Matching the correct top view:
The top view should look like a row of blocks that shows the **number of blocks in each column**, and the heights should correspond. The third shape in the first row of nets (upper right one) represents the correct top view:
- The column heights match: 3-2-1-2-3 from left to right, as viewed from above.

Therefore, the **upper right** net matches the top view of the 3D figure.

Would you like more details on this process? Here are some related questions for further understanding:

1. How do we determine the top, front, and side views of 3D shapes?
2. What are the key features to identify when converting 3D objects to 2D views?
3. Can top views change based on the perspective you take (left/right)?
4. How can you represent the same 3D structure using different projection methods (like isometric or orthographic)?
5. What strategies can help in mentally visualizing the rotations of 3D shapes?

**Tip:** Always count the blocks per column carefully from top views to ensure the correct 2D representation of 3D shapes.

Circle which net represents the top view of the 3D figure below:

Determine which 2D net represents the top view of a given 3D figure. This exercise involves understanding the projection of 3D shapes onto 2D planes, making it suitable for students in Grades 5-7.

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