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Here is an example of a linear expression word problem: Matt is starting a dog walking business. He charges a one-time meeting...Question
                Here is an example of a linear expression word problem: Matt is starting a dog walking business. He charges a one-time meeting fee of $10 and $14 per 30-minute walk.
 
Write the mathematical expression that models this scenario (2 points)
 
What is the total cost of 6 walks? Show all work to receive credit. (3 points)
            
        Write the mathematical expression that models this scenario (2 points)
What is the total cost of 6 walks? Show all work to receive credit. (3 points)
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                    Answered by
            GPT-4o mini
            
    To model the scenario mathematically, we can break down the costs involved in Matt's dog walking business. 
1. **Meeting Fee**: This is a one-time cost of $10.
2. **Cost per Walk**: Matt charges $14 for each 30-minute walk.
Let \( x \) represent the number of walks Matt does. The total cost \( C \) for \( x \) walks can be expressed as:
\[
C = 10 + 14x
\]
### Total Cost of 6 Walks
To find the total cost of 6 walks, we substitute \( x = 6 \) into the expression:
\[
C = 10 + 14(6)
\]
Now we calculate \( 14(6) \):
\[
14 \times 6 = 84
\]
Next, we add this to the meeting fee of $10:
\[
C = 10 + 84 = 94
\]
Thus, the total cost for 6 walks is:
\[
\boxed{94}
\]
    
1. **Meeting Fee**: This is a one-time cost of $10.
2. **Cost per Walk**: Matt charges $14 for each 30-minute walk.
Let \( x \) represent the number of walks Matt does. The total cost \( C \) for \( x \) walks can be expressed as:
\[
C = 10 + 14x
\]
### Total Cost of 6 Walks
To find the total cost of 6 walks, we substitute \( x = 6 \) into the expression:
\[
C = 10 + 14(6)
\]
Now we calculate \( 14(6) \):
\[
14 \times 6 = 84
\]
Next, we add this to the meeting fee of $10:
\[
C = 10 + 84 = 94
\]
Thus, the total cost for 6 walks is:
\[
\boxed{94}
\]
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