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The problem states that each beehive produces 85 pounds of honey per year, and you are asked to determine how much honey \( 10^3 \) hives will produce in a year.

### Step-by-step solution:
1. \( 10^3 \) is \( 10 \times 10 \times 10 = 1000 \), so there are 1000 hives.
2. Each hive produces 85 pounds of honey per year.

Now, to find the total honey production:
\[
\text{Total honey} = 85 \, \text{pounds} \times 1000 \, \text{hives} = 85,000 \, \text{pounds}
\]

Thus, 1000 hives will produce **85,000 pounds of honey** in a year.

Would you like more details on any part of the calculation?

Here are some related questions:
1. What would happen if each hive produced more than 85 pounds of honey?
2. How many pounds of honey would 500 hives produce?
3. If the production rate increased by 10%, how much would 1000 hives produce?
4. How much honey would be produced in 2 years with 1000 hives?
5. What fraction of the total production is from one hive?

**Tip:** When multiplying large numbers, breaking them down into smaller steps (e.g., powers of 10) can simplify the calculation.

Each beehive on Larson's Honey Farm usually produces 85 pounds of honey per year. About how many pounds of honey will 10^3 hives produce in a year?

Learn how to calculate the total honey production for 1000 beehives on Larson's Honey Farm, each producing 85 pounds of honey annually. This problem focuses on basic exponentiation and multiplication concepts, suitable for students in Grades 6-8.

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