A restaurant gives each child customer a fun pack. There are exactly 12 stickers in each fun pack. The restaurant has 615 stickers.

What is the greatest number of fun packs that the restaurant can make?

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 fun packs

To find the greatest number of fun packs the restaurant can make, we need to divide the total number of stickers (615) by the number of stickers in each fun pack (12).

\[
\text{Number of fun packs} = \frac{615}{12} = 51.25
\]

Since the restaurant can only make whole fun packs, we take the greatest whole number less than or equal to 51.25, which is 51.

Therefore, the greatest number of fun packs the restaurant can make is **51**.

Would you like more details on this process or have any other questions?

Here are five related questions to explore:

1. How many stickers will be left over after making 51 fun packs?
2. If the restaurant had 1,000 stickers, how many fun packs could they make?
3. What is the minimum number of stickers needed to make 52 fun packs?
4. If the number of stickers in each fun pack was reduced to 10, how many fun packs could be made from 615 stickers?
5. How many stickers would the restaurant need to make exactly 100 fun packs?

**Tip:** When dividing quantities to find the greatest number of complete items, remember to round down to the nearest whole number.

A restaurant gives each child customer a fun pack. There are exactly 12 stickers in each fun pack. The restaurant has 615 stickers. What is the greatest number of fun packs that the restaurant can make?

Discover how to calculate the greatest number of fun packs a restaurant can make with 615 stickers and 12 stickers per fun pack. This math problem involves division and rounding down, making it perfect for students in Grades 4-6.

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