You are driving at night on a highway at a speed of 18.2m/s. All
of a sudden you see a deer in the road 38.3 m ahead.
a. If you can slow down at a maximum rate of 4.50 m/s2,
what reaction time is required to avoid hitting the deer?
b. If your reaction time is actually 0.300s, how fast will you be
traveling when you hit the deer?
Start by finding how long it will take for the car to slow to a stop. Use the equation (Vf)^2 = (Vi)^2 + 2ad with Vf = 0 and Vi = 18.2. Solve for d.
d = 36.8044 (this is the minimum distance required to stop if the reaction time was 0s)
Find the difference between d and 38.3 which equals 1.495556m
Now divide this distance by the speed to get a reaction time that won't hit the deer
a) Reaction time = 0.08217
For part b, multiply the reaction time by the speed to get how far the car travels before the driver sees the deer.
This distance is (0.3)*(18.2) = 5.46m
Then using the same kinematic equation as before plug in the distance to the deer (38.3 - 5.46 = 32.84) for d and solve for Vf.
(Vf)^2 = (18.2)^2 + 2*(-4.5)*(32.84)
b) The car will hit the deer at 5.97327m/s
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