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levi is taking an uber while he is on vacation the uber charges $5 to pick him up and then $1.50 per mile that they drive him....Question
(2 points ) Levi is taking an Uber while he is on vacation. The uber charges $5 to pick him up and then $1.50 per mile that they drive himFill in the expression with the correct numbers to represent the given scenario Let m s represent miles driven m 5 1.50 6,50 10
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Answered by
GPT-4o mini
To represent Levi's Uber charge, we can use the following expression:
Total Cost = Pickup Fee + (Cost per Mile × Miles Driven)
In this case, the pickup fee is $5, the cost per mile is $1.50, and we can let \( m \) represent the miles driven. The expression for the total cost would be:
Total Cost = 5 + (1.50 × m)
If we want to fill in the blanks with specific mile values such as 1, 6, 10, we can evaluate the expression for each value:
For \( m = 1 \):
Total Cost = 5 + (1.50 × 1) = 5 + 1.50 = **$6.50**
For \( m = 6 \):
Total Cost = 5 + (1.50 × 6) = 5 + 9 = **$14**
For \( m = 10 \):
Total Cost = 5 + (1.50 × 10) = 5 + 15 = **$20**
So, the complete expression is:
Total Cost = 5 + (1.50 × m)
And for the values you provided:
- For \( m = 1 \): Total Cost = **$6.50**
- For \( m = 6 \): Total Cost = **$14**
- For \( m = 10 \): Total Cost = **$20**
Total Cost = Pickup Fee + (Cost per Mile × Miles Driven)
In this case, the pickup fee is $5, the cost per mile is $1.50, and we can let \( m \) represent the miles driven. The expression for the total cost would be:
Total Cost = 5 + (1.50 × m)
If we want to fill in the blanks with specific mile values such as 1, 6, 10, we can evaluate the expression for each value:
For \( m = 1 \):
Total Cost = 5 + (1.50 × 1) = 5 + 1.50 = **$6.50**
For \( m = 6 \):
Total Cost = 5 + (1.50 × 6) = 5 + 9 = **$14**
For \( m = 10 \):
Total Cost = 5 + (1.50 × 10) = 5 + 15 = **$20**
So, the complete expression is:
Total Cost = 5 + (1.50 × m)
And for the values you provided:
- For \( m = 1 \): Total Cost = **$6.50**
- For \( m = 6 \): Total Cost = **$14**
- For \( m = 10 \): Total Cost = **$20**
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