Total Mileage Calculation: How 60 mph for 3 Hours and 90 mph for 2 Hours Adds Up

Understanding speed and distance is essential in everyday driving calculations—and solving how many miles a car travels at varying speeds can help clarify practical math needs. In this guide, we break down exactly how far a car travels when it moves at 60 miles per hour for 3 hours, then increases speed to 90 miles per hour for 2 hours.

Understanding the Context

Step 1: Calculate Distance at 60 mph

To find the distance traveled at a constant speed, use the formula:

> Distance = Speed × Time

For the first leg of the trip:
60 miles/hour × 3 hours = 180 miles

#### 3361. A car travels 60 miles per hour for 3 hours, then 90 miles per hour for 2 hours. How many miles does it travel in total?

Key Insights

Step 2: Calculate Distance at 90 mph

Applying the same formula for the second part:

> Distance = 90 miles/hour × 2 hours = 180 miles

Continue Reading

Primero, calcula la velocidad: \( \text{velocidad} = \frac{150 \text{ millas}}{2.5 \text{ horas}} = 60 \text{ mph} \).
Para encontrar el tiempo para viajar 300 millas: \( \text{tiempo} = \frac{300 \text{ millas}}{60 \text{ mph}} = 5 \text{ horas} \).
En un triángulo, los ángulos están en la razón 2:3:4. ¿Cuáles son las medidas de los ángulos?

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Final Thoughts

Step 3: Add Both Distances

Now, sum the distances from both segments:
180 miles + 180 miles = 360 miles

Final Answer: Total Distance Traveled is 360 Miles

Whether commuting, road tripping, or analyzing travel data, knowing how to calculate distance based on speed and time is invaluable. In this case, a car traveling at 60 mph for 3 hours and then 90 mph for 2 hours covers a total of 360 miles—a clear example of how simple math enhances transport planning and distance awareness.

Key Takeaways:

  • Distance = Speed × Time
  • 60 mph × 3 hrs = 180 miles
  • 90 mph × 2 hrs = 180 miles
  • Total = 360 miles

This calculation is relevant for drivers, educators, and anyone needing accurate distance estimation—proving that even basic math powers efficient travel and route planning.