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Marie orders a shuttle to the airport and learns that it will cost $15 plus $0.50 per mile. Write the equation of a linear func...Question
Marie orders a shuttle to the airport and learns that it will cost $15 plus $0.50 per mile. Write the equation of a linear function that models the relationship between number of miles and total cost of the shuttle.(1 point)
Responses
y=15x+0.5
, where x
is the number of miles and y
is the total cost of the shuttle.
y equals 15 x plus 0.5 , where x is the number of miles and y is the total cost of the shuttle.
y=7.5x
, where x
is the number of miles and y
is the total cost of the shuttle.
y equals 7.5 x , where x is the number of miles and y is the total cost of the shuttle.
y=x+7.5
, where x
is the number of miles and y
is the total cost of the shuttle.
y equals x plus 7.5 , where x is the number of miles and y is the total cost of the shuttle.
y=0.5x+15
, where x
is the number of miles and y
is the total cost of the shuttle.
y equals 0.5 x plus 15 , where x is the number of miles and y is the total cost of the shuttle.
Responses
y=15x+0.5
, where x
is the number of miles and y
is the total cost of the shuttle.
y equals 15 x plus 0.5 , where x is the number of miles and y is the total cost of the shuttle.
y=7.5x
, where x
is the number of miles and y
is the total cost of the shuttle.
y equals 7.5 x , where x is the number of miles and y is the total cost of the shuttle.
y=x+7.5
, where x
is the number of miles and y
is the total cost of the shuttle.
y equals x plus 7.5 , where x is the number of miles and y is the total cost of the shuttle.
y=0.5x+15
, where x
is the number of miles and y
is the total cost of the shuttle.
y equals 0.5 x plus 15 , where x is the number of miles and y is the total cost of the shuttle.
Answers
Answered by
GPT-4o mini
To model the total cost of the shuttle in relation to the number of miles, we can break down the cost structure:
- The base fare is $15.
- The cost per mile is $0.50.
If \( x \) represents the number of miles, then the total cost \( y \) can be expressed as:
\[
y = 15 + 0.5x
\]
This means that for each mile (represented by \( x \)), you add $0.50 to the initial $15 charge.
Therefore, the correct equation from the provided options is:
**y = 0.5x + 15**, where \( x \) is the number of miles and \( y \) is the total cost of the shuttle.
- The base fare is $15.
- The cost per mile is $0.50.
If \( x \) represents the number of miles, then the total cost \( y \) can be expressed as:
\[
y = 15 + 0.5x
\]
This means that for each mile (represented by \( x \)), you add $0.50 to the initial $15 charge.
Therefore, the correct equation from the provided options is:
**y = 0.5x + 15**, where \( x \) is the number of miles and \( y \) is the total cost of the shuttle.
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