A dog groomer spent 6 hours grooming dogs today. She spent

h

hours on each dog. Choose the expression that shows how many dogs she groomed.

6

–

h

6

+

h

6

h

6

h

Submit

The dog groomer spent a total of 6 hours grooming dogs, and she spent \( h \) hours on each dog. To find out how many dogs she groomed, we can divide the total time spent by the time spent on each dog, which is represented by:

\[
\frac{6}{h}
\]

So, the correct expression is:

\[
\frac{6}{h}
\]

Would you like further explanation, or do you have any other questions? 

Here are five related questions:

1. If the groomer spent 2 hours on each dog, how many dogs did she groom in total?
2. What if the time per dog increased by 30 minutes, how would the expression change?
3. How would you calculate the total time spent if she groomed 8 dogs, each taking \( h \) hours?
4. If she spends different amounts of time on different dogs, how would you model the time spent mathematically?
5. Can you rewrite \( \frac{6}{h} \) as a multiplication problem?

**Tip**: In math, dividing a total quantity by the amount per item gives the number of items.

A dog groomer spent 6 hours grooming dogs today. She spent h hours on each dog. Choose the expression that shows how many dogs she groomed: 6 - h, 6 + h, 6 / h, or h / 6.

Learn how to find how many dogs a groomer can groom in 6 hours, given that she spends h hours per dog. This simple division problem covers key concepts such as division and ratios, suitable for students in Grades 5-7.

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