Problem 15
Question
State the inverse operation. Subtract 15
Step-by-Step Solution
Verified Answer
The inverse operation is 'Add 15'.
1Step 1: Identify the original operation
The original operation given in this problem is 'Subtract 15'.
2Step 2: State the inverse operation
The inverse operation of subtraction is addition. Therefore, the inverse operation for this problem will be 'Add 15'.
Key Concepts
Understanding SubtractionThe Role of AdditionMastering Mathematics Problem Solving
Understanding Subtraction
Subtraction is one of the four fundamental operations in mathematics. It involves taking away a value from another number. This process is essential for calculating differences, decreases, and comparisons.
For example, if you have 10 apples and subtract 3, you are left with 7. This can be written as:
It is crucial to master subtraction as it not only helps in simple calculations but also in understanding more complex mathematical concepts.
For example, if you have 10 apples and subtract 3, you are left with 7. This can be written as:
- 10 - 3 = 7
It is crucial to master subtraction as it not only helps in simple calculations but also in understanding more complex mathematical concepts.
The Role of Addition
Addition is the mathematical operation where numbers are combined to form a larger number. It is the inverse operation of subtraction. Essentially, addition will reverse the action of subtraction.
For instance, if you have subtracted 15 from a number, adding 15 will bring you back to the original number. This is due to their nature as inverse operations:
For instance, if you have subtracted 15 from a number, adding 15 will bring you back to the original number. This is due to their nature as inverse operations:
- If you start with 20, subtract 15, and then add 15, you will return to 20.
Mastering Mathematics Problem Solving
Mathematics problem solving often involves understanding how to use and reverse operations like subtraction and addition.
When you solve a math problem, it often requires you to find unknown values by arranging known values and reversing operations as necessary. For example:
When you solve a math problem, it often requires you to find unknown values by arranging known values and reversing operations as necessary. For example:
- If a question asks you to "subtract 15," knowing that you can "add 15" to reverse this is key to finding solutions.
Other exercises in this chapter
Problem 15
Rewrite the equation so that \(y\) is a function of \(x .\) $$2 x+y=5$$
View solution Problem 15
Pover DESIGN In Exercises \(14-16\), you want the cover of a sports media guide to show two photos across its width. The cover is \(6 \frac{1}{2}\) inches wide,
View solution Problem 15
Solve the equation and describe each step you use. $$ 7(1-y)=-3(y-2) $$
View solution Problem 15
Check whether the given number is a solution of the equation. $$\frac{x}{4}-7=13 ; 24$$
View solution