https://file.aiquickdraw.com/mathbot/file/1727444125023rxt1atdh.jpg

The task on the screen asks to complete a table using equivalent ratios, where Connor edits 34 pages in 8 hours.

We can set up ratios and solve for both the missing values.

### For 1 hour:
Since Connor edits 34 pages in 8 hours, the number of pages edited in 1 hour can be found by dividing the number of pages by the number of hours:

\[
\frac{34 \text{ pages}}{8 \text{ hours}} = \frac{x \text{ pages}}{1 \text{ hour}}
\]

\[
x = \frac{34}{8} = 4.25 \text{ pages}
\]

So, in 1 hour, Connor edits 4.25 pages.

### For 12 hours:
Now, to find the number of pages Connor edits in 12 hours, we use the same ratio of 34 pages to 8 hours:

\[
\frac{34 \text{ pages}}{8 \text{ hours}} = \frac{y \text{ pages}}{12 \text{ hours}}
\]

Cross-multiply and solve for \( y \):

\[
y = \frac{34 \times 12}{8} = 51 \text{ pages}
\]

So, in 12 hours, Connor edits 51 pages.

The table should be completed as follows:
- 1 hour: 4.25 pages
- 12 hours: 51 pages

Would you like further details or have any questions?

### Related Questions:
1. How can you solve for the number of pages edited in any given number of hours?
2. What other strategies could you use to solve equivalent ratio problems like this?
3. How would the calculations change if Connor edits at a variable speed?
4. Can you extend this ratio to find how many pages Connor would edit in 20 hours?
5. What is the formula for calculating ratios, and how does it apply here?

**Tip**: When working with ratios, setting up a proportion makes it easier to solve for unknowns by cross-multiplying!

Connor edits 34 pages in 8 hours. Complete the table using equivalent ratios.

Learn how to solve equivalent ratio problems with this example where Connor edits 34 pages in 8 hours. Find out how many pages he edits in 1 hour and 12 hours using ratio and proportion techniques. Suitable for students in Grades 6-7.

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