Subtracting 30 from Both Sides

Oct 13, 2025 by miodeya.com 14 views

Introduction

Mathematics is a fascinating subject that deals with numbers, quantities, and shapes. It is a fundamental subject that is used in various aspects of life, including science, technology, engineering, and mathematics (STEM). In this article, we will discuss a mathematical problem that involves Carla's age and the age of Sundays. We will break down the problem step by step and provide a solution to it.

Problem Statement

The problem statement is as follows:

Carla's age plus triple of the age of Sundays adds 30 years to the age of Carla's age plus the age of Sunday and equals 20.

Breaking Down the Problem

Let's break down the problem into smaller parts to understand it better.

Carla's age is represented by the variable C.
The age of Sundays is represented by the variable S.
Triple of the age of Sundays is represented by 3S.
Carla's age plus the age of Sunday is represented by C + S.
30 years added to Carla's age plus the age of Sunday is represented by (C + S) + 30.

Formulating the Equation

Now that we have broken down the problem, let's formulate the equation based on the problem statement.

C + 3S + (C + S) + 30 = 20

Simplifying the Equation

Let's simplify the equation by combining like terms.

C + 3S + C + S + 30 = 20

Combine like terms:

2C + 4S + 30 = 20

Subtracting 30 from Both Sides

Subtract 30 from both sides of the equation to isolate the terms with variables.

2C + 4S = -10

Dividing Both Sides by 2

Divide both sides of the equation by 2 to simplify it further.

C + 2S = -5

Understanding the Solution

The solution to the equation is C + 2S = -5. This means that Carla's age plus twice the age of Sundays equals -5.

Conclusion

In this article, we discussed a mathematical problem that involved Carla's age and the age of Sundays. We broke down the problem step by step, formulated the equation, simplified it, and arrived at the solution. The solution to the equation is C + 2S = -5, which means that Carla's age plus twice the age of Sundays equals -5.

Frequently Asked Questions

What is the age of Carla?
What is the age of Sundays?
How does the problem relate to real-life scenarios?
What are the implications of the solution?

Answering the FAQs

The age of Carla is not explicitly mentioned in the problem statement. However, we can represent it by the variable C.
The age of Sundays is not explicitly mentioned in the problem statement. However, we can represent it by the variable S.
The problem relates to real-life scenarios where we need to calculate ages and perform arithmetic operations.
The implications of the solution are that Carla's age plus twice the age of Sundays equals -5, which is a mathematical concept and not a real-life scenario.

Real-Life Applications

The problem discussed in this article has real-life applications in various fields, including:

Accounting: In accounting, we need to calculate ages and perform arithmetic operations to determine the value of assets and liabilities.
Finance: In finance, we need to calculate ages and perform arithmetic operations to determine the value of investments and returns.
Science: In science, we need to calculate ages and perform arithmetic operations to determine the age of rocks and fossils.

Conclusion

In conclusion, the problem discussed in this article is a mathematical concept that involves Carla's age and the age of Sundays. We broke down the problem step by step, formulated the equation, simplified it, and arrived at the solution. The solution to the equation is C + 2S = -5, which means that Carla's age plus twice the age of Sundays equals -5. The problem has real-life applications in various fields, including accounting, finance, and science.