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What must your car’s average speed be in order to travel 235 km in 2.75 h?

Short Answer

Expert verified

The average speed of the car must be 85.45kmh.

Step by step solution

01

Step 1. Relation between the average speed with distance and time

The term ‘speed’ can be defined as the rate of change of the position of an object with respect to time. The speed of an object is calculated by dividing the distance covered by an object by the time taken to cover that distance.

Given data.

The traveled distance is Δx=235km.

The time for the trip is localid="1642740006851" Δt=2.75h.

Rule.

The average speed, localid="1642739823981" v=ΔxΔt.

02

Step 2. Finding the value of the average speed

Now, the average speed is

v=235km2.75h=85.45kmh

Therefore, the average speed of the car must be 85.45kmh.

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Most popular questions from this chapter

A person driving her car at 35km/happroaches an intersection just as the traffic light turns yellow. She knows that the yellow light lasts only 2.0 s before turning to red, and she is 28 m away from the near side of the intersection (Fig. 2–49). Should she try to stop, or should she speed up to cross the intersection before the light turns red? The intersection is 15 m wide. Her car’s maximum deceleration-5.8m/s2is whereas it can accelerate from45km/hto65km/hin 6.0 s. Ignore the length of her car and her reaction time.

FIGURE 2-49 Problem 73.

In which of the following cases does a car have negative velocity and a positive acceleration? A car that is travelling in the

  1. –x direction at a constant 20m/s.
  2. –x direction increasing in speed.
  3. +x direction increasing in speed.
  4. –x direction decreasing in speed.
  5. +x direction decreasing in speed.

A bird can fly at 25 km/h. How long does it take to fly 3.5 km?

A ball is dropped from the top of a tall building. At the same instant, a second ball is thrown upward from the ground level. When the two balls pass one another, one on the way up, the other on the way down, compare the magnitudes

of their acceleration:

(a) The acceleration of the dropped ball is greater.

(b) The acceleration of the ball thrown upward is greater.

(c) The acceleration of both balls is the same.

(d) The acceleration changes during the motion, so you cannot predict the exact value when the two balls pass each other.

(e) The accelerations are in opposite directions.

A car traveling at 95 km/h is 210 m behind a truck traveling at 75 km/h. How long will it take for the car to reach the truck?

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