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The table in the image appears to show numerical values in several columns, where each column represents a different calculation based on a given number in the first column. The column headings seem to be:

- "Number" (starting value)
- "1% more"
- "500,000 more"
- "9 thousand more"
- "5 hundredths more"

For each row, these operations are applied to the number in the "Number" column. The values in the table have been filled out correctly for some entries, but a few fields appear to be blank or require completion.

Would you like help completing any missing values or clarifying the calculations used for each of these operations?

Here are 5 related questions to help deepen understanding:

1. How is the calculation of "1% more" applied to each number in the first column?
2. Can you describe how adding "500,000 more" changes the number in each row?
3. What is the effect of adding "9 thousand more" to both large and small numbers?
4. How does adding "5 hundredths more" impact decimal numbers in comparison to whole numbers?
5. Can you identify any patterns in how these columns change as the numbers increase?

**Tip:** When adding percentages, it's helpful to first calculate the percentage of the base number, then add it to the original value.

The table in the image appears to show numerical values in several columns, where each column represents a different calculation based on a given number in the first column. The column headings seem to be:

- "Number" (starting value)
- "1% more"
- "500,000 more"
- "9 thousand more"
- "5 hundredths more"

Would you like help completing any missing values or clarifying the calculations used for each of these operations?

Explore how to calculate '1% more,' '500,000 more,' '9 thousand more,' and '5 hundredths more' for decimal numbers. This example helps students understand basic percentage increase and the effect of adding large and small constants to different numbers.

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