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Which option will balanced the weighing scal?

To balance the weighing scale, we need to analyze the elements on both sides of the scale and identify which of the five options will match the setup.

### First Scale (Top):
- Left side: 1 orange oval, 1 yellow pentagon, and 1 vertical green bar.
- Right side: 1 yellow pentagon and 1 vertical green bar.

This tells us that **1 orange oval** adds weight to the left side, as the rest of the elements (1 yellow pentagon + 1 green bar) cancel out.

### Second Scale (Bottom):
- Left side: 1 orange oval + 1 yellow pentagon.
- Right side: The goal is to find which combination of elements from the options balances this configuration.

### Now, analyzing the options:
1. **Option 1**: 3 orange ovals and sparkles.
2. **Option 2**: 1 green square, 1 green rectangle, 1 yellow pentagon.
3. **Option 3**: 2 vertical green bars, 1 yellow pentagon.
4. **Option 4**: 2 green squares, 2 yellow pentagons.
5. **Option 5**: 2 orange ovals and sparkles.

Since 1 orange oval adds weight to the left side (from the first scale), **Option 5** (2 orange ovals and sparkles) seems most likely to balance the left side, which currently has 1 orange oval and 1 yellow pentagon.

### Conclusion:
The correct answer is **Option 5**.

Let me know if you would like further details on this explanation.

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Here are 5 relative questions you could explore:
1. How do different shapes on a scale represent weights visually?
2. Why do symmetrical objects on both sides of a scale balance out?
3. What role does comparison play in solving weight balance problems?
4. Can you always determine balance by adding up shapes, or are there exceptions?
5. How can trial and error help in solving visual puzzles like this?

**Tip:** Always look for elements that cancel out when solving balance problems!

Which option will balance the weighing scale?

This problem involves determining which option balances the scale by analyzing shapes and weights visually. Suitable for students in Grades 4-6, the problem tests proportional reasoning and logic.

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