https://file.aiquickdraw.com/mathbot/file/1728578263822w08knmip.jpg

From the image, I observe a building with a total of 18 windows. Three of these windows have penguins.

We can deduce the following:
1. There are 3 windows with a penguin for every 18 total windows.
2. To fill in the second blank: since there is 1 window with a penguin for every \(\frac{18}{3} = 6\) total windows, the answer for the second sentence is 6.

Thus:
- The first blank is **3**.
- The second blank is **6**.

Would you like more details or have any other questions? Here are 5 related questions you could explore:

1. How can we express the ratio of penguin windows to total windows as a fraction?
2. What would happen if the number of windows with penguins increased?
3. Can we represent the penguin-to-window ratio using percentages?
4. If the number of windows changed to 24, how would that affect the ratio?
5. How would this situation be different if there were only 2 penguin windows?

**Tip:** Ratios can always be simplified and expressed in various forms, such as fractions, percentages, or decimals.

There are ___ windows with a penguin for every 18 total windows. There is 1 window with a penguin for every ___ total windows.

Solve the problem of finding the ratio of penguin windows to total windows. For every 18 windows, there are 3 windows with penguins, and for every 6 windows, 1 has a penguin. Learn how ratios and proportions apply to this fun problem. Suitable for Grades 4-6.

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