Calculating the Cost of Each Type of Bouquet

Oct 13, 2025 by recoveryshake.com 17 views

When it comes to calculating the total cost of bouquets, it's essential to understand the concept of multiplication and addition. In this problem, Penny buys 3 bouquets of flowers for $$3$

Calculating the Cost of Each Type of Bouquet

Let's start by calculating the cost of the 3 bouquets of flowers that cost $\$3$ each. We can use the multiplication operation to find the total cost of these bouquets.

Cost of 3 bouquets of flowers: $3 \times 3 = 9$
Cost of 4 bouquets of flowers: $4 \times 2 = 8$

Understanding the Options

Now that we have calculated the cost of each type of bouquet, let's examine the options given to us.

Option A: $3 \times 3 + 4 \times 2$
Option B: $3^3 + 4 \times 2$

Analyzing Option A

Option A is a simple expression that involves multiplication and addition. We can evaluate this expression by following the order of operations (PEMDAS).

First, multiply 3 and 3: $3 \times 3 = 9$
Next, multiply 4 and 2: $4 \times 2 = 8$
Finally, add 9 and 8: $9 + 8 = 17$

Analyzing Option B

Option B involves exponentiation and multiplication. We need to be careful when evaluating this expression.

First, raise 3 to the power of 3: $3^3 = 27$
Next, multiply 4 and 2: $4 \times 2 = 8$
Finally, add 27 and 8: $27 + 8 = 35$

Conclusion

Based on our analysis, we can see that option A gives us the correct total cost of the bouquets that Penny buys. The expression $3 \times 3 + 4 \times 2$ accurately represents the total cost of the bouquets.

Key Takeaways

When calculating the total cost of bouquets, it's essential to understand the concept of multiplication and addition.
Option A is the correct expression that gives the total cost of the bouquets that Penny buys.
Option B involves exponentiation and multiplication, but it does not accurately represent the total cost of the bouquets.

Final Answer

In our previous article, we discussed the problem of calculating the total cost of bouquets that Penny buys. We analyzed two options and determined that option A is the correct expression that gives the total cost of the bouquets. In this article, we will provide a Q&A section to help clarify any doubts and provide additional insights.

Q: What is the main concept involved in calculating the total cost of bouquets?

A: The main concept involved in calculating the total cost of bouquets is multiplication and addition. We need to calculate the cost of each type of bouquet and then add them together.

Q: How do we calculate the cost of each type of bouquet?

A: To calculate the cost of each type of bouquet, we use the multiplication operation. For example, if Penny buys 3 bouquets of flowers for $\$3$ each, we can calculate the total cost by multiplying 3 and 3.

Q: What is the order of operations (PEMDAS) and how does it apply to this problem?

A: The order of operations (PEMDAS) is a set of rules that tells us which operations to perform first when we have multiple operations in an expression. In this problem, we need to follow the order of operations to evaluate the expressions in options A and B.

Parentheses: None in this problem
Exponents: $3^3$ in option B
Multiplication: $3 \times 3$ and $4 \times 2$ in both options
Division: None in this problem
Addition and Subtraction: $9 + 8$ in option A and $27 + 8$ in option B

Q: What is the difference between option A and option B?

A: The main difference between option A and option B is the use of exponentiation in option B. In option A, we simply multiply 3 and 3, and then add 9 and 8. In option B, we raise 3 to the power of 3, and then add 27 and 8.

Q: Why is option A the correct expression that gives the total cost of the bouquets?

A: Option A is the correct expression because it accurately represents the total cost of the bouquets that Penny buys. We calculated the cost of each type of bouquet and then added them together, which is the correct approach.

Q: What are some key takeaways from this problem?

A: Some key takeaways from this problem are:

When calculating the total cost of bouquets, it's essential to understand the concept of multiplication and addition.
Option A is the correct expression that gives the total cost of the bouquets that Penny buys.
Option B involves exponentiation and multiplication, but it does not accurately represent the total cost of the bouquets.

Q: How can we apply this problem to real-life situations?

A: This problem can be applied to real-life situations where we need to calculate the total cost of items. For example, if we are buying multiple items at different prices, we can use the concept of multiplication and addition to calculate the total cost.

Conclusion

In this Q&A article, we provided additional insights and clarification on the problem of calculating the total cost of bouquets. We hope that this article has helped to answer any doubts and provide a better understanding of the concept.