Arranging the Distances in Descending Order

Oct 13, 2025 by pinkandtrash.com 111 views

Introduction

In the world of mathematics, understanding and interpreting data is a crucial skill. One common task is to arrange data in a specific order, such as ascending or descending. In this article, we will explore a table that presents the approximate distance from Raleigh to four other locations in North Carolina. Our goal is to determine which answer presents these distances in descending order.

The Table of Distances

The table below shows the approximate distance from Raleigh to each of four other locations in North Carolina.

City	Distance (miles)
Asheville	118
Charlotte	275
Greensboro	67
Wilmington	180

Understanding the Task

Our task is to arrange the distances in descending order. This means that we need to find the largest distance and place it first, followed by the next largest distance, and so on.

Analyzing the Data

Let's take a closer look at the data in the table.

Asheville is approximately 118 miles from Raleigh.
Charlotte is approximately 275 miles from Raleigh.
Greensboro is approximately 67 miles from Raleigh.
Wilmington is approximately 180 miles from Raleigh.

Arranging the Distances in Descending Order

To arrange the distances in descending order, we need to compare each distance and determine which one is the largest. Here's how we can do it:

Start by comparing the largest distance, which is 275 miles (Charlotte).
The next largest distance is 180 miles (Wilmington).
The next largest distance is 118 miles (Asheville).
The smallest distance is 67 miles (Greensboro).

Conclusion

By comparing each distance, we can determine that the correct order is:

Charlotte (275 miles)
Wilmington (180 miles)
Asheville (118 miles)
Greensboro (67 miles)

Therefore, the answer that presents these distances in descending order is:

Answer: Charlotte (275 miles), Wilmington (180 miles), Asheville (118 miles), Greensboro (67 miles)

Discussion Category: Mathematics

This problem falls under the category of mathematics, specifically under the topic of data analysis and interpretation. It requires the student to understand and apply mathematical concepts to solve a real-world problem.

Key Takeaways

Understanding and interpreting data is a crucial skill in mathematics.
Arranging data in a specific order, such as ascending or descending, is an important task.
Comparing each data point is necessary to determine the correct order.
This problem requires the student to apply mathematical concepts to solve a real-world problem.

Final Thoughts

Introduction

In our previous article, we explored a table that presented the approximate distance from Raleigh to four other locations in North Carolina. Our goal was to determine which answer presents these distances in descending order. In this article, we will answer some frequently asked questions related to the table of distances.

Q&A

Q: What is the purpose of the table of distances?

A: The table of distances is used to present the approximate distance from Raleigh to four other locations in North Carolina. The purpose is to help us understand and interpret the data, and to determine which answer presents these distances in descending order.

Q: How do I determine the correct order of the distances?

A: To determine the correct order of the distances, you need to compare each distance and determine which one is the largest. Start by comparing the largest distance, and then compare the next largest distance, and so on.

Q: What is the difference between ascending and descending order?

A: Ascending order means arranging the data from smallest to largest, while descending order means arranging the data from largest to smallest.

Q: How do I know which answer is correct?

A: To know which answer is correct, you need to compare each distance and determine which one is the largest. The correct answer will have the largest distance first, followed by the next largest distance, and so on.

Q: Can I use a calculator to help me determine the correct order?

A: No, you cannot use a calculator to help you determine the correct order. The problem states that no calculator is allowed.

Q: What is the importance of understanding and interpreting data?

A: Understanding and interpreting data is crucial in mathematics and in real-world applications. It helps us to make informed decisions and to solve problems.

Q: Can I apply this concept to other real-world problems?

A: Yes, you can apply this concept to other real-world problems. Understanding and interpreting data is a valuable skill that can be used in many different situations.

Common Mistakes

Mistake 1: Not comparing each distance

A common mistake is not comparing each distance to determine which one is the largest. Make sure to compare each distance carefully to ensure that you get the correct answer.

Mistake 2: Not arranging the distances in descending order

A common mistake is not arranging the distances in descending order. Make sure to arrange the distances from largest to smallest to get the correct answer.

Mistake 3: Using a calculator

A common mistake is using a calculator to help determine the correct order. Remember that no calculator is allowed, and you need to use your mathematical skills to solve the problem.

Conclusion

In conclusion, the table of distances presents a simple yet challenging problem that requires the student to apply mathematical concepts to solve a real-world problem. By understanding and interpreting the data, we can determine the correct order and arrive at the correct answer. This problem is an excellent example of how mathematics is used in real-world applications and how it can be used to solve everyday problems.

Final Thoughts

In this article, we have answered some frequently asked questions related to the table of distances. We have also discussed common mistakes that students may make when solving this problem. By understanding and interpreting the data, we can determine the correct order and arrive at the correct answer. This problem is an excellent example of how mathematics is used in real-world applications and how it can be used to solve everyday problems.