Duplicate Question
The question on this page has been marked as a duplicate question.
Original Question
The freshmen at INCA are having a fundraiser and purchase 1,200 chocolate bars to sell. They pay a fee of $25 to get early deli...Question
The freshmen at INCA are having a fundraiser and purchase 1,200 chocolate bars to sell. They pay a fee of $25 to get early delivery so that they can start their fundraiser early. The total cost for the chocolate bars, including the delivery fee, is $745. Write an equation that you could use to solve for the cost of each chocolate bar (c). Then, solve the equation to see how much each chocolate bar costs. (4 points)
Equation- use c for the variable:
Cost of each chocolate bar:
Equation- use c for the variable:
Cost of each chocolate bar:
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To find the cost of each chocolate bar, we can start by setting up an equation. The total cost includes a delivery fee of $25 and the cost of the chocolate bars.
Let \( c \) represent the cost of each chocolate bar. Since there are 1,200 chocolate bars, the total cost for the chocolate bars would be \( 1200c \).
The total cost equation can be written as:
\[
1200c + 25 = 745
\]
Now, we can solve for \( c \):
1. Subtract the delivery fee from both sides of the equation:
\[
1200c = 745 - 25
\]
\[
1200c = 720
\]
2. Now, divide both sides by 1200 to find the cost of each chocolate bar:
\[
c = \frac{720}{1200}
\]
\[
c = 0.6
\]
Thus, the cost of each chocolate bar is \( \text{\$}0.60 \).
**Equation:** \( 1200c + 25 = 745 \)
**Cost of each chocolate bar:** \( \text{\$}0.60 \)
Let \( c \) represent the cost of each chocolate bar. Since there are 1,200 chocolate bars, the total cost for the chocolate bars would be \( 1200c \).
The total cost equation can be written as:
\[
1200c + 25 = 745
\]
Now, we can solve for \( c \):
1. Subtract the delivery fee from both sides of the equation:
\[
1200c = 745 - 25
\]
\[
1200c = 720
\]
2. Now, divide both sides by 1200 to find the cost of each chocolate bar:
\[
c = \frac{720}{1200}
\]
\[
c = 0.6
\]
Thus, the cost of each chocolate bar is \( \text{\$}0.60 \).
**Equation:** \( 1200c + 25 = 745 \)
**Cost of each chocolate bar:** \( \text{\$}0.60 \)
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.