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The problem in the image is asking how many complete wall panels Trish, a housepainter, can paint in 7 hours if she paints 4 wall panels in one hour.

To solve this problem, we multiply the number of wall panels Trish paints in one hour by the number of hours:

\[
\text{Number of wall panels in 7 hours} = 4 \times 7 = 28
\]

So, Trish can paint **28 complete wall panels** in 7 hours.

Would you like more details on this solution, or do you have any other questions?

Here are 5 related questions you might find interesting:

1. If Trish took a 15-minute break every hour, how many panels would she complete in 7 hours?
2. How many hours would it take Trish to paint 100 wall panels at the same rate?
3. If Trish increased her speed by 50%, how many panels could she paint in 7 hours?
4. How many panels would Trish paint in 7 hours if she slowed down to 3 panels per hour after the first 3 hours?
5. If Trish worked with an assistant who painted 2 panels per hour, how many total panels could they paint together in 7 hours?

**Tip:** When dealing with time and work rate problems, always consider breaking down the total work into smaller, manageable chunks (like hourly rates) to simplify your calculations.

Trish, a housepainter, painted 4 wall panels in one hour. At this rate, how many complete wall panels can she expect to paint in 7 hours?

Learn how to calculate the total number of wall panels a painter can complete in 7 hours at a rate of 4 panels per hour. This problem involves basic multiplication and understanding of work rates, suitable for students in Grades 4-6.

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