How to find distance with the given information?

In summary, the conversation discusses the speed limit in a school zone, a driver's reaction time, and the rate of deceleration of a car. The driver, traveling at 40 km/hr, sees a child run into the road 13 m ahead of the car and has a reaction time of .25 s. The driver applies the brakes and decelerates at a rate of 8.0 m/s^2. The conversation concludes with the question of whether the car will stop before hitting the child.
  • #1
jle1092
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The speed limit in a school zone is 40 km/hr. A driver traveling at this speed sees a child run into the road 13 m ahead of the car. He put on his breaks and decelerates at a rate of 8.0 m/s^2. If the drivers reaction time is .25 s, will the car stop before hitting the child?



a= - 8.0 m/s^2
t= .25s
d= ?

I am just confused about what equation to use.
 
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  • #2
There isn't an equation per se because many things happen. The equations can only be used when acceleration is constant. You will use one equation for each time period in which the acceleration is constant.

The way to do it is to write down the important points in time (so that the periods between those points have constant acceleration), then calculate displacement and time for each point. By the end, you will have the final displacement and you can check whether it is <= 13m.
 

FAQ: How to find distance with the given information?

What is the formula for finding distance?

The formula for finding distance is d = rt, where d represents distance, r represents rate, and t represents time.

What information is needed to find distance?

To find distance, you will need to know the rate at which an object is moving and the time it takes to cover that distance.

How do you find distance when given speed and time?

To find distance when given speed and time, use the formula d = st, where d represents distance, s represents speed, and t represents time.

What units are used to measure distance?

The most common units used to measure distance are meters (m), kilometers (km), feet (ft), and miles (mi).

Can distance be negative?

No, distance cannot be negative. It is always a positive value, representing the length between two points.

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