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Chapter 2: Problem 15

Combine the following by using the rule for addition of positive and negative numbers. $$7+8$$

Short Answer

Expert verified
The sum is 15.

Step by step solution

01

Understanding Addition of Positive Numbers

When we add two positive numbers, we combine them together to find their total value. Here, both 7 and 8 are positive numbers.
02

Performing the Addition

To add 7 and 8, simply combine their values: \(7 + 8 = 15\). This gives us the total sum of these two numbers.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Understanding Combining Numbers
Combining numbers might sound like a bewildering phrase, but it simply means adding them together. When you combine numbers, you're just finding their total. This could be as straightforward as adding two positive numbers together, like in our exercise with 7 and 8.
Think of combining numbers as adding up the pieces to complete a puzzle. In this scenario, each piece is a number and the completed puzzle is their sum. Here are some key points to understand:
  • When you add numbers, you find their shared value or total sum.
  • Combining involves a simple calculation, which is labeled as addition in mathematics.
  • Applies to both positive and negative numbers, though their respective rules may differ slightly.
As you can see, mastering how to combine numbers is essential in math. It forms the bedrock on which more intricate mathematical operations are built.
Exploring Positive Numbers
Understanding the concept of positive numbers is crucial when learning how to add. Positive numbers are all the numbers greater than zero. They don't have a negative sign and are typically what we think of when we consider whole numbers.
You can picture positive numbers as being on the right side of a number line, extending infinitely. Let's break down some features of positive numbers:
  • Positive numbers start from the smallest, which is 1, and go upwards indefinitely.
  • They are found to the right of zero on a number line.
  • When adding positive numbers, the sum always results in a positive number.
  • These numbers are used in many everyday numerical scenarios, like counting and measuring positive quantities.
Recognizing and working with positive numbers is essential, as they are one of the first building blocks in arithmetic and are used widely in various math problems.
Mastering Addition Rules
In math, following the rules for addition is immensely important, especially when dealing with a mix of positive and negative numbers. By knowing these rules, solving problems becomes much simpler. In our case with two positive numbers, the rules are straightforward.
Here are the addition rules specific to positive numbers:
  • When both numbers are positive, simply add their absolute values.
  • The result or sum will always be a positive number, making it quite predictable.
  • In scenarios involving only positive numbers, visualization like a number line can be very helpful.
Understanding the addition rules for positive numbers ensures that you are laying a strong foundation in mathematics. It allows you to apply this knowledge to more complex scenarios involving negative numbers or even larger equations. Remember, knowing these rules not only simplifies calculations but also increases accuracy.

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Most popular questions from this chapter

Translate each of the following and simplify the result. Find the difference of \(-7\) and \(-3\)

Rewrite the following using the associative property of multiplication. $$4(6 \cdot y)$$

Apply the distributive property to each expression and then simplify the result. $$2(3+4)$$

Add or subtract. $$15-12$$

Translate each of the following and simplify the result. Subtract 8 from \(-2\)
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