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saul85
6 days ago
8

A typical reaction time to get your foot on the brake in your car is 0.2 second. If you are traveling at a speed of 60 mph (88 f

t/s or 26.8 m/s), what distance will your car travel during this reaction time? Express your answers in miles, feet and meters.
Physics
2 answers:
Softa [2K]6 days ago
6 0

Answer:

Distance covered in meters= 5.36

Distance covered in feet= 17.6

Distance covered in miles= 3.33*10⁻³

Clarification:

The rule of three is a method for addressing proportional problems between three known values and one unknown, creating a proportionality relationship among them. The goal is to discover the fourth term of a ratio given the other three. Remember that proportionality represents a constant relationship or ratio among different quantities.

If the connection between the quantities is direct, implying that an increase in one quantity leads to an increase in the other (or, conversely, a decrease triggers a decrease), then the direct rule of three should be applied. The process for a direct rule of three follows:

a ⇒ b

c ⇒ x

Then:

x=\frac{c*b}{a}

This directs us to apply the rule of three as follows, considering a speed of 26.8 \frac{m}{s}: if you move 26.8 meters in 1 second, what distance do you cover in the reaction time of 0.2 seconds?

distance in meters=\frac{0.2 seconds*26.8 meters}{1 second}

Distance in meters= 5.36

Next, applying the same rule of three for 88 \frac{ft}{s}: if 88 feet is traveled in 1 second, how far in the reaction time of 0.2 seconds?

distance in feet=\frac{0.2seconds*88 feet}{1 second}

Distance in feet= 17.6

Finally, considering the fact that 1 hour comprises 3600 seconds, we apply the rule of three based on the speed of 60 mph: if you travel 60 miles in 3600 seconds, what's the distance covered in 0.2 seconds?

distance in miles=\frac{0.2 seconds*60miles}{3600 seconds}

Distance in miles= 3.33*10⁻³

inna [2.2K]6 days ago
5 0

Explanation:

Insufficient details. It heavily relies on the technical specifications of the vehicle (the information supplied merely pertains to reaction time in humans, without accounting for the delay involved when the brakes are applied

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