5.4 Braking and collisions

5.4 Braking and collisions
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Slide 1: Tekstslide
NatuurkundeMiddelbare schoolhavo, vwoLeerjaar 2

In deze les zitten 46 slides, met interactieve quizzen en tekstslides.

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5.4 Braking and collisions

Slide 1 - Tekstslide

Knowing how to calculate the stopping distance
Knowing influencing factors on reaction distance
Knowing influencing factors on braking distance
Knowing how the use the formula's the right way

Slide 2 - Tekstslide

Bicycle Experiment
Get out your Handout
Discuss the questions and graph.

Slide 3 - Tekstslide

In traffic you always have to able to stop in time without having a collision.

Slide 4 - Tekstslide

What factors will influence the braking distance?
A
Mass of the car
B
Braking force
C
Speed of the car
D
All answers above

Slide 5 - Quizvraag

Slide 6 - Tekstslide

The higher the initial speed,
the longer the braking distance.

Slide 7 - Tekstslide

The greater the mass of the vehicle,
the longer the breaking distance.

Slide 8 - Tekstslide

Slide 9 - Tekstslide

If the road is slippery you have to brake slowly, othewise the car will slip.

Slide 10 - Tekstslide

Slide 11 - Tekstslide

Braking distance

Depends on:

  • Initial speed;
    the faster you are going, the greater the braking distance
  • Total mass;
    the greater the mass the greater the braking distance
  • Braking force;
    the harder the brakes are pressed the shorter the braking distance

Slide 12 - Tekstslide

Stopping distance = reaction distance + braking distance

Slide 13 - Tekstslide

(Thinking Time)

Slide 14 - Tekstslide

Reaction distance

Reaction distance  =  reaction time  x  velocity

The reaction time in normal conditions is around 1.0 second.


STOPPING DISTANCE = Reaction Distance + Breaking Distance

Slide 15 - Tekstslide

Slide 16 - Tekstslide

Braking distance
Reaction distance

Slide 17 - Sleepvraag

A horse runs to the finishline at 39.6 km/h. The drivers reaction time is 0.2 s. The braking distance is 22.8 m. Determine the stopping distance.

Formulas:
stopping distance = reaction distance + braking distance
reaction distance = reaction time x velocity

Slide 18 - Tekstslide

A horse runs to the finishline at 39.6 km/h. The drivers reaction time is 0.2 s. The braking distance is 22.8 m. Determine the stopping distance.

Slide 19 - Open vraag

  v = 39.6 km/h = 11 m/s (39.6 / 3.6)
  t = 0.2 s (reaction time)
  braking distance = 22.8m 

stopping distance = reaction distance + braking distance

reaction distance = v x t = 11 x 0.2 = 2.2 m
           stopping distance = reaction distance + braking distance
           stopping distance = 22.8 + 2.2 = 25m

Slide 20 - Tekstslide

initial speed and braking distance
If the speed is n times bigger,&nbsp;<div>the braking distance becomes n<sup>2</sup> times longer.<br></div>
v = 10 m/s
s = 5 m
v = 20 m/s
s = 20 m
v = 30 m/s
s = 45 m
n<sup>2&nbsp;</sup>= 2<sup>2&nbsp;</sup>= 4<div>braking distance = 4 * 5 = 20 m</div>
n<sup>2</sup>&nbsp;= 3<sup>2</sup> = 9<br>braking distance = 9 * 5 = 45 m

Slide 21 - Tekstslide

Slide 22 - Tekstslide

If the initial velocity is 10 m/s the braking distance is 5 m. What is the braking distance with an initial velocity of 90 km/h?

Slide 23 - Open vraag

If the initial velocity is 10 m/s the braking distance is 5 m. What is the braking distance with an initial velocity of 90 km/h?

v = 90 km/h = (90/3.6) m/s = 25 m/s
n = 25/10 = 2.5
n= 2.52 = 6.25
braking distance = n2 x old braking distance 
braking distance = 6.25 x 5
braking distance = 31.25 m

Slide 24 - Tekstslide

If the initial velocity is 10 m/s the braking distance is 5 m. What is the initial velocity with a braking distance of 80 m?

Slide 25 - Open vraag

If the initial velocity is 10 m/s the braking distance is 5 m. What is the initial velocity with a braking distance of 80 m?
braking distance = 80 m
braking distance = n2 x old braking distance 
80 = n2 x 5
n2 = 80 / 5 = 16
n = √16 = 4
initial velocity = 4 * 10 = 40 m/s

Slide 26 - Tekstslide

Slide 27 - Tekstslide

Which safety features can we find in a car?

Slide 28 - Open vraag

Safety features against crashing
- Seatbelt
- Airbag
- Crumple zone

Slide 29 - Tekstslide

Give a non-traffic example where force being distributed over a larger surface area also protects something/someone
(against weapons for instance)

Slide 30 - Open vraag

Give a non-traffic example where slowing down more slowly protects something/someone
(against high speed impact)

Slide 31 - Open vraag

Homework
finish chapter 5

Slide 32 - Tekstslide

Slide 33 - Tekstslide

Slide 34 - Tekstslide

Slide 35 - Tekstslide

Slide 36 - Tekstslide

Slide 37 - Tekstslide

Slide 38 - Tekstslide

Slide 39 - Tekstslide

Slide 40 - Tekstslide

Slide 41 - Tekstslide

Breaking and collisions

Slide 42 - Tekstslide

Uniform deceleration
  • Speed decreases evenly
  • Speed decrease per second is 
      called deceleration

The deceleration here is 2 m/s2
a = -2 m/s2

Slide 43 - Tekstslide

Slide 44 - Tekstslide

Slide 45 - Tekstslide

Calculating stopping distance
You have a reaction time (of about 0,7 seconds) and then a breaking distance...

Slide 46 - Tekstslide