Pregunta
A molorist takes 45 hours to reach his destination at
If he wants to complete his joumey in 4 hours, at what speed must he travel?
If he drives at
, how long will the journey be? Give answer in hour
and minules
If he wants to complete his joumey in 4 hours, at what speed must he travel?
If he drives at
and minules
Ask by Byrd Chen. in South Africa
Feb 24,2025
Solución de inteligencia artificial de Upstudy
Respuesta verificada por el tutor
Responder
To complete the 3600 km journey in 4 hours, the motorist must travel at 900 km/h. At 110 km/h, the journey will take approximately 32 hours and 44 minutes.
Solución
Step 1: Calculate the distance.
Distance = Speed × Time = 80 km/h × 45 h = 3600 km.
Distance = Speed × Time = 80 km/h × 45 h = 3600 km.
Step 2: Find the required speed to complete the journey in 4 hours.
Required Speed = Distance ÷ Time = 3600 km ÷ 4 h = 900 km/h.
Required Speed = Distance ÷ Time = 3600 km ÷ 4 h = 900 km/h.
Step 3: Find the time taken if the motorist drives at 110 km/h.
Time = Distance ÷ Speed = 3600 km ÷ 110 km/h ≈ 32.7273 hours.
Time = Distance ÷ Speed = 3600 km ÷ 110 km/h ≈ 32.7273 hours.
To convert 0.7273 hours to minutes:
Minutes = 0.7273 × 60 ≈ 43.64 minutes ≈ 44 minutes (approximately).
Minutes = 0.7273 × 60 ≈ 43.64 minutes ≈ 44 minutes (approximately).
Therefore:
- The motorist must travel at 900 km/h to complete the journey in 4 hours.
- At 110 km/h, the journey will take approximately 32 hours and 44 minutes.
Respondido por UpStudy AI y revisado por un tutor profesional
Como
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Mind Expander
To find out the distance to the destination, use the formula:
Distance = Speed × Time.
Here, the speed is and the time is
hours.
So, Distance = .
Distance = Speed × Time.
Here, the speed is
So, Distance =
Now, if the motorist wants to complete the journey in
hours, we can use the same distance:
Speed = Distance / Time,
which gives us Speed = .
Speed = Distance / Time,
which gives us Speed =
Now, for the second part, if the motorist drives at
:
Time = Distance / Speed:
Time = .
Converting hours to minutes:
minutes.
Thus, it will take about hours and
minutes.
Time = Distance / Speed:
Time =
Converting
Thus, it will take about

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