Question
A helicopter is transporting a patient from a hospital in town A to a hospital in town B. A map of the helicopter's flight is shown to the right. If the helicopter is traveling at 190 kilometers per hour, how long will it take to transport the patient?
.
.
1 unit equals 20 kilometers
38 units
N
B
A
Question content area bottom
Part 1
It will take
enter your response here hours to transport the patient.
.
.
1 unit equals 20 kilometers
38 units
N
B
A
Question content area bottom
Part 1
It will take
enter your response here hours to transport the patient.
Answers
GPT-4o mini
To determine how long it will take for the helicopter to transport the patient, we first need to calculate the total distance being traveled.
Given that:
- 1 unit on the map represents 20 kilometers.
- The helicopter travels a distance of 38 units.
First, we'll convert the distance in units to kilometers:
\[
\text{Distance} = \text{Units} \times \text{Distance per unit} = 38 \, \text{units} \times 20 \, \text{km/unit} = 760 \, \text{km}
\]
Next, we know the speed of the helicopter is 190 kilometers per hour. To find the time it takes to travel this distance, we can use the formula:
\[
\text{Time} = \frac{\text{Distance}}{\text{Speed}}
\]
Substituting the values we have:
\[
\text{Time} = \frac{760 \, \text{km}}{190 \, \text{km/h}} \approx 4 \text{ hours}
\]
Therefore, it will take approximately **4 hours** to transport the patient.
Given that:
- 1 unit on the map represents 20 kilometers.
- The helicopter travels a distance of 38 units.
First, we'll convert the distance in units to kilometers:
\[
\text{Distance} = \text{Units} \times \text{Distance per unit} = 38 \, \text{units} \times 20 \, \text{km/unit} = 760 \, \text{km}
\]
Next, we know the speed of the helicopter is 190 kilometers per hour. To find the time it takes to travel this distance, we can use the formula:
\[
\text{Time} = \frac{\text{Distance}}{\text{Speed}}
\]
Substituting the values we have:
\[
\text{Time} = \frac{760 \, \text{km}}{190 \, \text{km/h}} \approx 4 \text{ hours}
\]
Therefore, it will take approximately **4 hours** to transport the patient.