Select The Equation That Matches The Following Story:Ama Has 7 Pink Roses Plus Some White Roses. She Gives All Of Her Roses Away By Giving 5 Roses To Each Of Her 3 Favorite Teachers.How Many White Roses Does Ama Give Away?A. $3x + 5 = -7$ B.

Solving the Mystery of the Roses: A Math Problem

In this article, we will delve into a math problem that involves algebraic equations and problem-solving skills. The story revolves around Ama, who has a collection of pink and white roses that she decides to give away to her favorite teachers. We will use algebraic equations to determine the number of white roses Ama gives away. Our goal is to select the correct equation that matches the story and solve for the unknown variable.

Ama has 7 pink roses plus some white roses. She decides to give all of her roses away by giving 5 roses to each of her 3 favorite teachers. We need to find out how many white roses Ama gives away.

Let's Break Down the Problem

To solve this problem, we need to identify the unknown variable and the given information. The unknown variable is the number of white roses Ama gives away, which we will represent as x. The given information includes the number of pink roses (7), the number of teachers (3), and the number of roses each teacher receives (5).

Algebraic Equations

We can represent the total number of roses Ama gives away as 3 times the number of roses each teacher receives, which is 3(5) = 15. Since Ama has 7 pink roses, the number of white roses she gives away is the difference between the total number of roses given away and the number of pink roses, which is 15 - 7 = 8.

Selecting the Correct Equation

Now that we have solved the problem, we need to select the correct equation that matches the story. Let's examine the options:

A. $3x + 5 = -7$ B. $3(5) - 7 = x$ C. $x + 5 = 15$ D. $x - 7 = 8$

Analyzing the Options

Option A is incorrect because it does not represent the correct equation. Option B is also incorrect because it does not represent the correct equation. Option C is incorrect because it does not represent the correct equation. Option D is the correct equation because it represents the correct relationship between the number of white roses Ama gives away and the number of pink roses.

In conclusion, we have solved the math problem by identifying the unknown variable, the given information, and using algebraic equations to determine the number of white roses Ama gives away. We have also selected the correct equation that matches the story. The correct equation is $x - 7 = 8$, which represents the correct relationship between the number of white roses Ama gives away and the number of pink roses.

The final answer is $x = 15$.

In this article, we have used algebraic equations to solve a math problem that involves problem-solving skills. We have identified the unknown variable, the given information, and used algebraic equations to determine the number of white roses Ama gives away. We have also selected the correct equation that matches the story. This article demonstrates the importance of algebraic equations in solving math problems and provides a step-by-step guide on how to solve a math problem.

This math problem has real-world applications in various fields, such as:

• Business: In a business setting, this problem can be used to determine the number of products a company needs to produce and distribute to its customers.
• Science: In a scientific setting, this problem can be used to determine the number of samples a researcher needs to collect and analyze.
• Engineering: In an engineering setting, this problem can be used to determine the number of materials a engineer needs to use to build a structure.

Here are some tips and tricks to help you solve math problems like this:

• Read the problem carefully: Read the problem carefully and identify the unknown variable and the given information.
• Use algebraic equations: Use algebraic equations to represent the problem and solve for the unknown variable.
• Check your work: Check your work to ensure that the solution is correct.

In conclusion, we have solved the math problem by identifying the unknown variable, the given information, and using algebraic equations to determine the number of white roses Ama gives away. We have also selected the correct equation that matches the story. This article demonstrates the importance of algebraic equations in solving math problems and provides a step-by-step guide on how to solve a math problem.
Q&A: Solving the Mystery of the Roses

In our previous article, we solved the math problem of determining the number of white roses Ama gives away to her favorite teachers. We used algebraic equations to represent the problem and solve for the unknown variable. In this article, we will provide a Q&A section to help you better understand the problem and its solution.

Q: What is the unknown variable in this problem?

A: The unknown variable in this problem is the number of white roses Ama gives away, which we represent as x.

Q: What is the given information in this problem?

A: The given information in this problem includes the number of pink roses (7), the number of teachers (3), and the number of roses each teacher receives (5).

Q: How do we represent the total number of roses Ama gives away?

A: We represent the total number of roses Ama gives away as 3 times the number of roses each teacher receives, which is 3(5) = 15.

Q: How do we determine the number of white roses Ama gives away?

A: We determine the number of white roses Ama gives away by subtracting the number of pink roses (7) from the total number of roses given away (15), which is 15 - 7 = 8.

Q: What is the correct equation that matches the story?

A: The correct equation that matches the story is $x - 7 = 8$, which represents the correct relationship between the number of white roses Ama gives away and the number of pink roses.

Q: How do we select the correct equation from the options?

A: We select the correct equation by analyzing each option and determining which one represents the correct relationship between the number of white roses Ama gives away and the number of pink roses.

Q: What are some real-world applications of this math problem?

A: This math problem has real-world applications in various fields, such as business, science, and engineering. For example, in a business setting, this problem can be used to determine the number of products a company needs to produce and distribute to its customers.

Q: What are some tips and tricks for solving math problems like this?

A: Here are some tips and tricks to help you solve math problems like this:

• Read the problem carefully: Read the problem carefully and identify the unknown variable and the given information.
• Use algebraic equations: Use algebraic equations to represent the problem and solve for the unknown variable.
• Check your work: Check your work to ensure that the solution is correct.

In conclusion, we have provided a Q&A section to help you better understand the problem and its solution. We have also highlighted the importance of algebraic equations in solving math problems and provided a step-by-step guide on how to solve a math problem. We hope this article has been helpful in understanding the mystery of the roses.

If you are interested in learning more about algebraic equations and problem-solving skills, here are some additional resources:

• Algebraic Equations: This article provides a comprehensive guide to algebraic equations, including their definition, types, and applications.
• Problem-Solving Skills: This article provides a step-by-step guide on how to develop problem-solving skills, including identifying the unknown variable, using algebraic equations, and checking your work.

This math problem has real-world applications in various fields, such as:

• Business: In a business setting, this problem can be used to determine the number of products a company needs to produce and distribute to its customers.
• Science: In a scientific setting, this problem can be used to determine the number of samples a researcher needs to collect and analyze.
• Engineering: In an engineering setting, this problem can be used to determine the number of materials a engineer needs to use to build a structure.

In conclusion, we have provided a Q&A section to help you better understand the problem and its solution. We have also highlighted the importance of algebraic equations in solving math problems and provided a step-by-step guide on how to solve a math problem. We hope this article has been helpful in understanding the mystery of the roses.