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For every 2 minivans there were 5 other types of vehicles. If there are 161 vehicles in the parking lot, how many of them are not minivans

To solve this problem, let's break it down step by step:

### Problem Statement:
- For every 2 minivans, there are 5 other types of vehicles.
- There are 161 vehicles in total in the parking lot.
- We need to determine how many of these vehicles are not minivans.

### Steps to Solve:

1. **Ratio Understanding:**
   - The ratio of minivans to other vehicles is \(2:5\).
   - For every 2 minivans, there are 5 other vehicles.

2. **Total Parts in the Ratio:**
   - Total parts = \(2 + 5 = 7\) parts.

3. **Each Part Size:**
   - If 7 parts represent 161 vehicles, then each part represents \(\frac{161}{7} \approx 23\) vehicles.

4. **Calculate Number of Other Vehicles:**
   - The 5 parts corresponding to other vehicles = \(5 \times 23 = 115\) vehicles.

So, **115 vehicles** are not minivans.

Would you like any more details or have any questions? Here are some related questions you might find interesting:

1. How many minivans are there in the parking lot?
2. If the ratio changed to 3:4, how would that affect the number of minivans?
3. What if the total number of vehicles was 200 instead of 161? How would the answer change?
4. How would the solution change if the ratio was 2:3 instead of 2:5?
5. Can you express the problem as a linear equation and solve for the number of other vehicles?

**Tip:** Understanding how to break down a ratio problem is key to solving more complex proportion problems in mathematics.

Learn how to calculate the number of vehicles that are not minivans in a parking lot where for every 2 minivans, there are 5 other types of vehicles. With 161 vehicles in total, understand the step-by-step solution to find out how many vehicles are not minivans. Suitable for students in Grades 6-8.

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