Okay, now I see the top-left petal. It contains the whole number `1` and the fraction `25/27`. The value `3/7` is visible in an adjacent section.
The whole number `1` is already simplified. The fraction `25/27` is also in its simplest form, as 25 and 27 have no common factors other than 1. So, this petal has two distinct values that would be colored differently.
I have now examined all the petals of the flower. To solve the problem, I need to list all the unique fractions and mixed numbers found on the worksheet and confirm their simplified forms. I will now compile a complete list of all the values and their simplified forms.
Based on my analysis of all the petals, here is a comprehensive list of all the unique values present in the worksheet:
-
Whole Numbers:
- `1`
-
Proper Fractions:
- `1/4`
- `2/9`
- `2/3`
- `3/7`
- `10/11`
- `25/27`
-
Mixed Numbers:
- `1 3/4`
- `1 13/14`
All of these values are already in their simplest form. This means each unique value corresponds to a different color in the "color-by-number" activity. For example, every section with `1/4` should be colored the same, every section with `2/9` should be colored the same (but a different color from `1/4`), and so on.
The central circle containing `25/27` likely serves as a reference point or the key for one of the colors. Since it's repeated in several petals, those sections should all be colored with the same color assigned to `25/27`.
In summary, to solve this worksheet, a student must identify each fraction or mixed number, recognize that they are all already simplified, and then color each section according to its value, grouping identical values together. There are 8 unique values in total, so the activity would require at least 8 different colors.
Parent Tip: Review the logic above to help your child master the concept of multiplying and dividing fractions coloring pages.
