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Sagot :
To determine the number of miles Henri can afford to ride in the taxi with his budget of [tex]$14.00, we need to follow these steps:
1. Identify the total funds available to Henri:
Henri has a total of $[/tex]14.00.
2. Account for the flat fee charged by the taxi service:
The taxi service charges a flat fee of [tex]$1.25, which will be subtracted from Henri's total budget: \[ 14.00 - 1.25 = 12.75 \] So, Henri has $[/tex]12.75 left for the per-mile charges.
3. Determine the cost per mile:
The taxi service charges [tex]$0.75 per mile. 4. Calculate the maximum number of miles Henri can afford with the remaining budget: With $[/tex]12.75 left, we need to calculate how many miles can be covered at [tex]$0.75 per mile: \[ \frac{12.75}{0.75} = 17.0 \] Therefore, Henri can afford to ride exactly 17.0 miles with the remaining budget of $[/tex]12.75.
5. Select the correct condition based on the maximum number of miles Henri can afford:
Because 17.0 exactly fits Henri's budget constraints, the correct condition should describe that he can ride up to (including) 17.0 miles. The condition that fits this requirement is:
[tex]\[ m \leq 17 \][/tex]
In conclusion, the correct condition that shows the number of miles Henri can afford to ride in the taxi is:
[tex]\[ m \leq 17 \][/tex]
2. Account for the flat fee charged by the taxi service:
The taxi service charges a flat fee of [tex]$1.25, which will be subtracted from Henri's total budget: \[ 14.00 - 1.25 = 12.75 \] So, Henri has $[/tex]12.75 left for the per-mile charges.
3. Determine the cost per mile:
The taxi service charges [tex]$0.75 per mile. 4. Calculate the maximum number of miles Henri can afford with the remaining budget: With $[/tex]12.75 left, we need to calculate how many miles can be covered at [tex]$0.75 per mile: \[ \frac{12.75}{0.75} = 17.0 \] Therefore, Henri can afford to ride exactly 17.0 miles with the remaining budget of $[/tex]12.75.
5. Select the correct condition based on the maximum number of miles Henri can afford:
Because 17.0 exactly fits Henri's budget constraints, the correct condition should describe that he can ride up to (including) 17.0 miles. The condition that fits this requirement is:
[tex]\[ m \leq 17 \][/tex]
In conclusion, the correct condition that shows the number of miles Henri can afford to ride in the taxi is:
[tex]\[ m \leq 17 \][/tex]
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