A chain of donut stores sold a total of 72,138 donuts last week. 11,033 of those donuts were jelly-filled. How many donuts were something other than jelly-filled?


To find how many donuts were not jelly-filled, subtract the number of jelly-filled donuts from the total number of donuts sold:

\[
\text{Donuts other than jelly-filled} = \text{Total donuts} - \text{Jelly-filled donuts}
\]

\[
\text{Donuts other than jelly-filled} = 72,138 - 11,033 = 61,105
\]

So, 61,105 donuts were something other than jelly-filled.

Would you like more details or have any questions?

Here are 5 related questions:
1. What percentage of the total donuts sold were jelly-filled?
2. If the stores sold 8,000 donuts per day, how many donuts were sold on average last week?
3. How many more jelly-filled donuts need to be sold to make up 20% of the total sales?
4. If each donut costs $1.50, what was the total revenue from donut sales last week?
5. How many donuts would need to be sold to reach 100,000 in a month?

**Tip:** In percentage-based problems, dividing the part by the whole and multiplying by 100 gives you the percentage.

A chain of donut stores sold a total of 72,138 donuts last week. 11,033 of those donuts were jelly-filled. How many donuts were something other than jelly-filled?

Discover how to calculate the number of donuts that were not jelly-filled out of a total of 72,138 sold last week. With only 11,033 jelly-filled donuts, use basic arithmetic to find the answer. This problem is ideal for students in Grades 4-6.

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