To make the equations true, let's calculate each one step-by-step:
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For 468 x 0.001: \[ 468 \times 0.001 = 0.468 \]
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For 46.8 x 0.1: \[ 46.8 \times 0.1 = 4.68 \]
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For 4.68 x 10/3: \[ 4.68 \times 10/3 = 4.68 \times 3.33 \approx 15.56\ (\text{or more accurately, } 15.56 \text{ if you think of } 10/3 \text{ as } 3.3333) \]
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For 0.468 x 10/2: \[ 0.468 \times 10/2 = 0.468 \times 5 = 2.34 \]
Now, associate the results with the products:
- For 468 x 0.001 = 0.468
- For 46.8 x 0.1 = 4.68
- For 4.68 x 10/3 = 15.56 (not in the original list)
- For 0.468 x 10/2 = 2.34 (also not in the original list)
Given the products listed, we will follow the pattern of providing the expected relationships:
- 468 x 0.001 → 0.468
- 46.8 x 0.1 → 4.68
- 4.68 x 10/3 → Not specifically found
- 0.468 x 10/2 → Not specifically found
So the products we can use from the original four statements are:
- 0.468 (for the first equation)
- 4.68 (for the second)
None of the products we calculated directly match up exactly with traditional simple multipliers (as the last two calculations yield values not initially listed in your prompt).
Thus, dragging the appropriate products to make the top statements true would yield:
- Product 0.468 from 0.468 x 10/2
- Product 4.68 from 46.8 x 0.1
Feel free to clarify if you are looking for a specific item or product numbers!