One important factor in driving a car is stopping safely. The
time to stop a car safely depends on the speed the car is moving
when we want to stop. It takes the average driver about 0.75 of a
second to react before actually stepping on the brake pedal. Once
the brake has been depressed, it takes additional time before the
car comes to a complete and safe stop.
The table below shows the minimum stopping distances for various
car speeds. It shows the number of feet to traveled due to reaction
time and the distance in feet to safely stop the car.
Finally, a total stopping distance is shown.
There are three equations to calculate these distances.

RT (reaction-time distance (ft.))= 1.1 ´ speed (mph)
BD (braking distance (ft.))=0.06 ´ speed (mph) 2
TSD (total stopping distance (ft.))=1.1 ´ speed (mph) + 0.06 ´ speed (mph) 2
This table provides the
minimum stopping distance on a dry, level, and concrete
surface.
| Speed
(mph) |
Reaction Distance
(ft) |
Brake Distance
(ft) |
Total Stopping
Distance (ft) |
| 10 |
11 |
6 |
17 |
| 20 |
22 |
24 |
46 |
| 30 |
33 |
54 |
87 |
| 40 |
44 |
96 |
140 |

Calculate the
stopping distances for 50 mph using the above
equations.
 
For 50 mph
RT = 1.1 ´ 50
= 55 feet reaction-time distance
BD = 0.06 (50 ´ 50)
= 150 feet braking distance
TSD = 1.1 ´ 50 + 0.06
´ (50 ´ 50)
= 205 feet shopping distance

Calculate the
stopping distances for 60 mph.
Estimate the
answer
Less
than 250 feet
Between 250 and 300 feet
More
than 300 feet


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