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How to get 7 1 2 4 values for those values all are using same formula 

To understand how the numbers 7, 1, 2, and 4 were derived using a formula, we need to analyze the three sets of columns in the image:

1. **First column**: Large numbers like 24193, 2343, 24339, 24359.
2. **Second column**: Values like 52.38, 207.82, 136.73, 148.27.
3. **Third column**: Decimal values like 0.872974, 3.4636357, 2.2788453, 2.4711016.

The numbers 7, 1, 2, and 4 are associated with these rows.

We can try to hypothesize a formula. It seems likely that the relationship involves either ratios or a more complex formula derived from the first two columns to result in the third column. Here's the plan:

1. **Investigate the possible relationships** between the first and second columns and see if they lead to the third column values.
2. **Analyze the formulas** to derive values from these columns.

Let me check possible mathematical relations between these values.From the calculations, here's what we find:

1. **First to second column ratio** (first column divided by second column):
   - \( \frac{24193}{52.38} \approx 461.87 \)
   - \( \frac{2343}{207.82} \approx 11.27 \)
   - \( \frac{24339}{136.73} \approx 178.01 \)
   - \( \frac{24359}{148.27} \approx 164.29 \)

2. **Second to third column ratio** (second column divided by third column):
   - \( \frac{52.38}{0.872974} \approx 60.00 \)
   - \( \frac{207.82}{3.4636357} \approx 60.00 \)
   - \( \frac{136.73}{2.2788453} \approx 60.00 \)
   - \( \frac{148.27}{2.4711016} \approx 60.00 \)

Interestingly, the second column divided by the third column gives almost exactly 60 for all the rows.

### Hypothesis
It seems that the relationship between the second and third columns is governed by a division that results in a constant ratio of 60. This might be the underlying formula leading to the numbers in the third column. However, it's unclear exactly how the numbers 7, 1, 2, and 4 relate, as they may involve additional factors or rounding rules.

Would you like to explore more details on this or try different operations to explain the numbers? Here are some related questions:

1. Could the numbers 7, 1, 2, and 4 represent positions or indices in a specific pattern?
2. Are there any logarithmic or exponential transformations applied to these values?
3. Does the 60.00 ratio suggest a scaling factor to be considered in further calculations?
4. Should we explore sums or differences between columns to detect other patterns?
5. Are the 7, 1, 2, and 4 derived from approximations or rounding specific to certain rules?

**Tip:** When dealing with numerical patterns, try considering basic transformations (ratios, differences, etc.) first before exploring more advanced operations.

How to get 7, 1, 2, 4 values for those values all are using the same formula.

Explore how to derive specific values using constant ratios from given data. This problem covers mathematical concepts of ratios, division, and proportionality, suitable for students in Grades 10-12.

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