At in n out burgers there were orders for thirteen burgers ordered to seven fries ordered. There were a total of 70 fries ordered. How many burgers were ordered?

This problem involves solving a proportion based on the given information:

You are told that the ratio of burgers to fries is 13 to 7, and there were a total of 70 fries ordered. To find how many burgers were ordered, you can set up a proportion as follows:

\[
\frac{13 \text{ burgers}}{7 \text{ fries}} = \frac{x \text{ burgers}}{70 \text{ fries}}
\]

Where \( x \) represents the number of burgers ordered.

Now, solve for \( x \):

\[
x = \frac{13}{7} \times 70
\]

\[
x = 130
\]

So, 130 burgers were ordered.

Do you want more details or have any questions?

Here are 5 related questions:
1. What is the concept of proportions and how can it be applied in daily life?
2. How can you determine the total number of items if you know the ratio and the number of one item?
3. What are other ways to solve problems involving ratios and proportions?
4. Can ratios always be simplified to a common factor?
5. How do you convert between different ratios?

**Tip:** Always cross-multiply in proportion problems to ensure accuracy when solving for unknowns!

At In-N-Out burgers there were orders for thirteen burgers ordered to seven fries ordered. There were a total of 70 fries ordered. How many burgers were ordered?

Learn how to solve a proportion problem involving a ratio of burgers to fries at In-N-Out. The problem gives a ratio of 13 burgers to 7 fries with a total of 70 fries ordered. Using cross-multiplication, we determine how many burgers were ordered. Suitable for students in Grades 6-8.

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