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QUESTION ONE<br />

A car is moving at constant speed along the hard sand on a beach.<br />

It moves into some very soft sand.<br />

Discuss what would happen to the car.<br />

In your answer include:<br />

<br />

<br />

<br />

The forces acting on the car<br />

The size of the forces<br />

The effect on the car’s motion<br />

QUESTION ONE ANSWER<br />

For Achievement your answer should talk about several (at least two or<br />

three) points such as:<br />

The forces acting are the friction force and the engine force.<br />

There is also the weight force and the support force<br />

Engine force is acting forwards and friction force acts backwards<br />

The forces are balanced / the same size on the hard sand (as there is a<br />

constant speed)<br />

F net is zero on the hard sand<br />

There is more friction on the soft sand<br />

The friction force is bigger than the engine force on the soft sand<br />

The forces are not balanced on the soft sand (so the car slows down)<br />

F net is not zero on the soft sand<br />

When the forces are balanced there is a constant speed<br />

When the forces are not balanced the car changes speed<br />

Merit would be to explain two or three points:<br />

The forces acting are the friction force (acting backwards) and the engine force<br />

acting forwards. There is also the cars weight force (acting downwards) and a<br />

support force acting upwards.<br />

On the hard sand these forces are the same size (as they cancel out to give F net<br />

= 0; = no acceleration = constant speed)<br />

On the soft sand the tyres would sink in and friction would increase<br />

As the friction force is now bigger than the engine force, the forces are<br />

unbalanced and there is a net force acting backwards which will cause the car to<br />

slow down (decelerate or negative acceleration)<br />

As the car slows down the frictional force would decrease until a new equilibrium<br />

/ balance is reached between the engine force and the friction force and the car<br />

will continue with a new (reduced) speed.<br />

Excellence would be to give all the points above:


speed (m s -<br />

1 )<br />

25<br />

20<br />

15<br />

10<br />

5<br />

0<br />

QUESTION TWO<br />

A family drives their 800 kg car to a holiday house to enjoy<br />

their summer holiday. Part of their journey is represented by<br />

the speed-time graph shown below:<br />

(a) Calculate the acceleration acting during the first 20<br />

seconds.<br />

(b)<br />

Section A<br />

0 20 40 60 80 100 120<br />

Calculate the Work done during the first 20 seconds<br />

time (s)<br />

QUESTION TWO ANSWERS<br />

Part a) and b)<br />

Achievement is correct calculation of acceleration<br />

OR calculation of Force (using incorrect value for a)<br />

OR correct calculation of distance travelled. Units must be given.<br />

a = gradient of line = change in v / t = 25 / 20 = 1.25 m s -2<br />

Merit is correct calculation of acceleration<br />

AND correct calculation of Force (using incorrect value for a)<br />

OR correct calculation of distance travelled. Units must be given.<br />

W = Fd<br />

F = ma = 800 x 1.25 = 1000 N<br />

d = area under line for first 20 seconds = ½ x base x height<br />

d = 0.5 x 20 x 25 = 250 m<br />

Excellence is correct answer for Work with all working shown and units<br />

W = Fd = 1000 x 250 = 250 000 J<br />

Part C<br />

Achievement would be to give two or three of the points given below:<br />

The car has a constant velocity (is not accelerating)<br />

The total force acting on the car is zero<br />

The forces on the car are balanced<br />

Work = Change in energy<br />

E k = ½ mv 2 = ½ x 800 x 25 2 = 250 000 J<br />

(c)<br />

Explain (in a <strong>Physics</strong> sense) why the graph shows that<br />

there was no Work done between time = 20 seconds<br />

and time = 60 seconds. Include in your answer:<br />

The motion of the car during that time and what<br />

that tells us about the forces involved<br />

What work is<br />

At least one energy calculation<br />

Merit would be to give at least one of the points listed below<br />

Because the car has a constant velocity it is not accelerating (a = 0) and so the<br />

total Force acting on the car is 0 (F = ma = m x 0 = 0)<br />

Work = Fd and as F = 0 then Work = 0 x distance = 0 J<br />

Work = Change in energy and the energy is not changing between t = 20 s and t<br />

= 60 s because the car has the same (Kinetic) energy over that time as velocity is<br />

not changing (E k = ½ mv 2 )<br />

Excellence would be to give at least two of the points required for Merit


QUESTION THREE<br />

While a 1200 kg car is moving at 20 m s -1 , a dog runs across the road in<br />

front of it. When the driver applies the brakes, the car stops in a<br />

distance of 25 metres.<br />

a) Calculate the average force acting on the car when the<br />

driver applies the brakes. Your answer should include:<br />

Any energy transformations that take place<br />

Any assumptions you have made<br />

All calculations with working<br />

an appropriate unit with your answer.<br />

b) Use your answer from a) to calculate the time it takes for the car to<br />

stop<br />

c) If the car had been travelling uphill would it have taken a greater or<br />

lesser distance to stop? Discuss your answer in terms of:<br />

The forces acting on the car<br />

Any energy transformations that take place<br />

QUESTION THREE ANSWERS<br />

Achievement would be to give two of the points given below:<br />

Kinetic energy is changed into heat energy (Work done by friction)<br />

Assuming all Kinetic energy is changed into Heat (Work done by friction)<br />

Work done to stop car = Kinetic energy of car<br />

E k = ½ mv 2 = ½ x 1200 x 20 2 = 240 000 J (Working must be shown)<br />

(Or Merit calculation done correctly with incorrect E k value)<br />

Merit is all points for Achieved as well as force calculation done<br />

W = Fd = 240 000 so F = 240 000 / d = 240 000 / 25 = 9600 N<br />

Part b)<br />

Achievement is one calculation done correctly<br />

F = ma so a = F / m = 9600 / 1200 = 8 m s -2 (Or carried error using your answer<br />

from a))<br />

a = change in v / t so t = change in v / a = 20 m s -1 / 8 = 2.5 s (Or carried error if<br />

the calculation of a is incorrect)<br />

Merit is both calculations done correctly<br />

Part c)<br />

Achievement would be to give two of the points given below:<br />

The car would take less distance to stop<br />

The forces slowing the car would be bigger so the car would stop quicker (in less<br />

distance) OR The weight force of the car is partly acting backwards slowing the<br />

car<br />

Kinetic energy is being turned into heat and sound AND Gravitational Potential<br />

Energy<br />

Merit would be to give at least one of the points listed below<br />

Because the weight force is (partly) acting backwards this means that the total<br />

force stopping the car will be bigger than just the force being applied by the<br />

brakes<br />

On the flat all the E k of the car would have to be turned into heat and sound by<br />

the brakes. But as the car is going uphill some of the E k is being turned into E p so<br />

there is less to be transformed by the brakes so the car stops sooner.<br />

Excellence is to extend the points given for Merit<br />

If F (back) is bigger; than a = F/m is bigger and v will decrease to 0 faster.<br />

If some E k is turned into Ep then W (done by brakes) will be less and since w =<br />

Fd then d = W / F so smaller W = smaller stopping distance


QUESTION FOUR<br />

A student cycles to school each day. He must ride over the steep hill<br />

between his home and school. The combined mass of the bike and<br />

student is 70kg.<br />

He has a new speedometer and records his speed at various times as in<br />

the table.<br />

Time (s) 0 120 240 360 480 540 600<br />

Speed (ms -1 ) 0 2.5 2.5 1.2 1.2 9.0 0<br />

QUESTION FOUR ANSWERS<br />

For Achievement you require Part (i) OR part of (ii) correct (a)<br />

a = change in speed = 2.5 = 0.02 ms -2<br />

Change in time 120<br />

OR<br />

W=Fd - correct calculation of force or distance (units not needed) or carry<br />

through error from part (i) in F=ma<br />

This data is shown on the grid below.<br />

Speed (m s -1 )<br />

10<br />

9<br />

8<br />

7<br />

6<br />

5<br />

4<br />

3<br />

2<br />

1<br />

0<br />

0 100 200 300 400 500 600 700<br />

Time (s)<br />

(i) Calculate the acceleration of the student on his bike in the<br />

first 120 seconds.<br />

For Merit you require part (i) correct (a = 0.02 ms -2 ) AND part of (ii) with<br />

correct force or distance with unit (m)<br />

F = ma<br />

OR<br />

= 70 x 0.02 = 1.4 N (allow 1.46 if a unrounded)<br />

Distance = area under graph or d = v (av) t<br />

= 120 x 2.5<br />

2 = 150m<br />

For Excellence you require ALL answers correct with units (e)<br />

W=Fd<br />

F= ma = 70 x 0.02 = 1.4 N<br />

d = area under graph or d = v (av) t<br />

= 120 x 2.5<br />

2 = 150m<br />

(ii)<br />

Calculate the work done by the cyclist in this time.<br />

Additional Question over page<br />

W = Fd = 1.4 x 150 = 210J


(iii)<br />

Compare the forces as the student on his bike goes up the hill<br />

(between 240 and 360 s) with the forces as he goes down the<br />

hill (between 480 and 540 s). In your answer:<br />

<br />

<br />

Explain which requires more effort and why.<br />

Use appropriate force calculations in your<br />

comparisons.<br />

For Achievement you require ONE correct statement (a)<br />

More effort is needed going uphill as he must overcome gravity / weight force (a)<br />

OR<br />

Net force is much higher downhill as he is accelerating with assistance from<br />

gravity (a) OR<br />

Calculation of forces ie.<br />

Uphill F = ma = 70 x 1.3/120 =0.76N<br />

Downhill F = ma = 70 x 7.8/60= 9.1N (a)<br />

For Merit you need to correctly compares forces OR effort with explanation<br />

(m)<br />

More effort is needed going uphill as he must overcome gravity / weight force is<br />

added, whereas going downhill gravity / weight is in the direction of travel so aids<br />

the thrust from the cyclist (m)<br />

OR<br />

Net force is much higher downhill as he is accelerating due to assistance of<br />

gravity.<br />

Calculation of force downhill<br />

F=ma = 70 x 7.8/60 = 9.1 N<br />

Uphill F=ma = 70 x 1.3/120 = 0.76 N ie. lower / decelerating as cyclist’s thrust<br />

force is acted against by the weight force he must overcome (m)<br />

For Excellence you need to have a comparison of forces and effort both<br />

uphill and downhill (e)<br />

Going uphill requires more effort because the cyclist must overcome his 700N<br />

weight force, ie. he is lifting himself and his bike uphill as well as moving along.<br />

This causes deceleration, and a net force of only 0.76 N, ie. it is difficult to<br />

maintain his speed due to the extra effort in lifting the bike against gravity. When<br />

travelling downhill, the bike will roll naturally as its weight force acts in a<br />

downward direction, carrying the bike and rider down the hill. Any extra effort the<br />

rider adds as thrust by peddling effectively adds to this, ie. the bike accelerates<br />

rapidly (from 1.2 m/s to 9 m/s) with a net force of 9.1 N


QUESTION FIVE<br />

New car models are crash tested under laboratory conditions to<br />

ensure that safety standards are met. A 1500 kg car is accelerated<br />

to a speed of 30 ms -1 from stationary in 6 seconds, before hitting a<br />

brick wall without braking.<br />

(a) Calculate the force the causes the car to accelerate.<br />

Modern cars are built with crumple zones, this means that the cars<br />

are designed to fold up (crumple) as they hit an object. This results<br />

in a lot more damage to the car, but reduces injury to the<br />

passengers by increasing the TIME the car takes to stop completely<br />

during a crash.<br />

(b)<br />

Crumple zone<br />

Discuss the energy and forces involved as the car drives<br />

towards the wall, then crashes into it. In your answer:<br />

Describe the energy transformations that take<br />

place<br />

Calculate the energy the car has the instant<br />

before it hits the wall<br />

Explain how the crumple zone works to reduce the<br />

force on impact and reduce injury<br />

QUESTION FIVE ANSWERS<br />

(a) Achievement requires correct acceleration calculation (a)<br />

a = 30/6 = 5 ms -2<br />

Merit requires correct force calculation from acceleration (m)<br />

F = ma = 1500 x 5<br />

= 7500 N<br />

(b) Achievement requires ONE correct statement (a)<br />

Eg:<br />

Kinetic energy heat energy (as friction) + sound (a)<br />

(sound not required)<br />

OR<br />

Kinetic energy calculated<br />

Energy E k = 1/2mv 2 = ½ x 1500 x 30 2 = 675000 J (675kJ)<br />

Merit requires Energy transformation AND kinetic energy calculation OR<br />

explanation of crumple zone (m) Eg:<br />

Kinetic energy heat energy (as friction) + sound AND<br />

Energy E k = 1/2mv 2 = ½ x 1500 x 30 2 = 675000 J (675kJ) (m)<br />

OR<br />

Crumple zone increases stopping time, ie. deceleration is less which decreases<br />

the forces (F = ma) (m)<br />

Excellence needs discussion energy transformation, with kinetic energy or<br />

force linked to explanation of crumple zone (e) Eg:<br />

The car has a large amount of kinetic energy, ie.<br />

E k = 1/2mv 2 = ½ x 1500 x 30 2<br />

= 675000 J (675kJ) just before it hits the wall.<br />

All of this energy must be transformed as the car stops, mostly into heat through<br />

friction, and some sound. As the car hits the wall, it decelerates rapidly, giving a<br />

very large force. A crumple zone allows the car to stop more slowly, ie. it<br />

decreases the deceleration by allowing the energy to be releases as heat over a<br />

longer time. Using F = ma, if a is smaller due to longer stopping time, then force<br />

must be less. If a passenger’s body decelerates more slowly with less force, less<br />

damage/injury will result. A car with no crumple zone will stop completely more<br />

quickly, ie. large deceleration so a larger force and greater damage. (e)


QUESTION SIX: IN THE GYM<br />

Two men were lifting weights in the gym. They were lifting a bar<br />

with weights that had a total mass of 80 kg.<br />

(a) State the total weight they were lifting and explain the<br />

difference between mass and weight.<br />

The two men were bench pressing the weights (pushing the<br />

weights upwards from their chest as far as their arms could extend).<br />

One man’s arms were 0.65 m long and the other man’s were 0.60<br />

m long. Both men took exactly 2.5 seconds to fully extend their<br />

arms.<br />

The man with the longer arms said that he had to do more<br />

work than the man with the shorter arms but the man with the<br />

shorter arms was more powerful.<br />

(b)<br />

Discuss the statement (in bold above).<br />

In your answer, you should:<br />

calculate the work done by each man<br />

calculate the power exerted by each man<br />

compare the results with the statement in bold and explain<br />

your findings<br />

QUESTION SIX ANSWERS: IN THE GYM<br />

a) Calculation of weight: F w = mg = 80 x 10 = 800 N<br />

Explanation of difference:<br />

Mass is the amount of material / matter in an object.<br />

Weight is the gravitational force on an object (not the amount of gravity).<br />

b) Calculation of work:<br />

Long arms W = F x d = 800 x 0.65 = 520 J<br />

Short armsW = F x d = 800 x 0.60 = 480 J<br />

Calculation of power:<br />

Long arms P = W/t = 520 / 2.5 = 208 W<br />

Short arms P = W/t = 480 / 2.5 = 192 W<br />

OR statement that both took the same time to lift weights therefore the man that<br />

did the most work also exerted the most power.<br />

Comparison with statement:<br />

Man with longer arms did the most work as he exerted the same force over a<br />

greater distance. However, man with the longer arms was also exerting more<br />

power as he did the greater amount of work in the same time.<br />

For Achievement your answer should have two of:<br />

in (a), calculates the weight correctly OR makes an accurate statement<br />

about mass or weight<br />

in (b), one calculation is undertaken by selecting and substituting into the<br />

correct formula and solving it<br />

in (b), long armed man identified as either doing the most work or<br />

as exerting the most power<br />

For Merit your answer should have both of:<br />

in (a), calculates the weight correctly AND distinguishes between mass<br />

and weight<br />

in (b), correctly calculates work for both men AND calculates power<br />

correctly for one man OR makes a statement comparing work over the<br />

same time with power.<br />

For Excellence your answer should have both of:<br />

in (b), correctly calculates work for both men AND calculates power<br />

correctly for both men OR makes a statement comparing work over the<br />

same time with power for both men.<br />

in (b), compares results with statement and explains either the difference<br />

in work Or difference in power


QUESTION SEVEN: PRESSURE<br />

Hayley and Sarah were running across the football field. Hayley has a<br />

mass of 54 kg and Sarah has a mass of 60 kg.<br />

(a) Sarah was running with a forward force of 65 N and a friction force<br />

of 50N. Calculate the acceleration of Sarah.<br />

Hayley was wearing football boots and Sarah was wearing<br />

running shoes. Hayley noticed that when they both stood still,<br />

she left marks in the field but Sarah did not.<br />

QUESTION SEVEN ANSWERS: PRESSURE<br />

a) Calculation of acceleration:<br />

F net = m x a so a = F net / m = 15 / 60 = 0.25 ms -2<br />

b) Calculation of pressure:<br />

Hayley<br />

P = F/A Force is F w = mg = 54 x 10 = 540N<br />

Area is that of studs A = 0.0001 x 12 = 0.0012 m 2<br />

P = 540 / 0.0012 = 450 000 Pa<br />

Sarah<br />

P = F/A Force is F w = mg = 60 x 10 = 600N<br />

Area of both shoes A = (0.10 x 0.27)x2 = 0.054 m 2<br />

P = 600 / 0.054 = 11 111 Pa<br />

The bottoms of their shoes are shown below:<br />

Each stud<br />

has a surface<br />

area of<br />

Hayley’s<br />

football boots<br />

Sarah’s running<br />

shoes<br />

Length<br />

= 0.27 m<br />

Discussion of physics principles:<br />

1. Sarah’s running shoes have a much larger area than the studs on<br />

Hayley’s boots.<br />

2. P = F/A so as A increases the pressure must get smaller.<br />

3. Even though Sarah is heavier, her weight is distributed over a<br />

larger area while Hayley’s is applied over a small area.<br />

Hayley puts more pressure on the ground causing the studs to ‘sink in’<br />

and leave marks.<br />

For Achievement your answer should have two of:<br />

in (a), net force is calculated OR formula correctly arranged but<br />

incorrect force value substituted<br />

in (b), calculates the area or weight force for one person correctly<br />

in (b), states that Hayley leaves marks as her boots exert more<br />

pressure<br />

0.0001 m 2 Average width = 0.10 m<br />

(b) Discuss the physics principles that caused Hayley to<br />

leave marks while Sarah, who was heavier, did not.<br />

Include calculations in your answer.<br />

For Merit your answer should have two of:<br />

in (a), net force is calculated AND correct acceleration<br />

calculated including unit<br />

in (b), shows an understanding of how the two formula should<br />

be applied to each person but fails to give correct pressures or<br />

units<br />

in (b), shows an understanding of the physics principles<br />

involved by stating that smaller area of studs would exert more<br />

pressure than area of running shoes<br />

For Excellence your answer should have everything


QUESTION EIGHT: CONSERVATION OF ENERGY<br />

Josh is skateboarding on the local half-pipe. The top of the half-pipe<br />

is 2 m above the bottom of the half-pipe. Josh and his board have a<br />

total mass of 70 kg.<br />

Point B<br />

2 m<br />

Point A<br />

(a) Calculate the gravitational potential energy of Josh at the top<br />

of the half-pipe.<br />

(b) Use your answer from (a) above to calculate the speed Josh<br />

would be expected to be travelling at the bottom of the half-pipe.<br />

(c) Describe the energy changes involved in skating from point<br />

A to point B and discuss whether it is possible for Josh to skate<br />

from point A to point B without putting in any effort of his own.<br />

QUESTION EIGHT ANSWERS: CONSERVATION OF ENERGY<br />

a) Calculation of gravitational potential energy:<br />

E P = mgh = 70 x 10 x 2 = 1400 J<br />

b) Calculation of speed:<br />

E K = 2<br />

1 mv<br />

2<br />

Assume all gravitational energy would be converted to kinetic energy<br />

1400 = 2<br />

1 x 70 v<br />

2<br />

so v 2 = 40 so v = 6.3 m s -1<br />

c) Description of energy changes:<br />

At point A he has all gravitational potential energy and no kinetic energy.<br />

At the bottom of the ramp he has all kinetic energy and no gravitational<br />

potential energy (the gravitational potential energy has been changed to<br />

kinetic).<br />

At point B all the kinetic has been transferred back into gravitational potential<br />

energy.<br />

Discussion of energy conservation:<br />

Between A and B some of the kinetic energy has been converted into heat<br />

due to work done by friction. This loss of energy means that Josh would not<br />

be able to reach all the way to point B.<br />

For Achievement your answer should have two of:<br />

in (a), uses the correct formula in an attempt to calculate gravitational<br />

potential energy OR gives correct value but no unit<br />

in (b), recognises that gravitational energy will be converted to kinetic<br />

energy OR selects the correct formula and attempts the calculation by<br />

substituting all values except v<br />

in (c), identifies the type of energy at each of the three points (A, bottom of<br />

ramp, and B) OR recognises that energy is being lost therefore Josh won’t<br />

reach point B<br />

For Merit your answer should have two of:<br />

in (a), calculates correct gravitational potential energy and gives unit<br />

in (b), selects the correct formula and substitutes correctly (using value<br />

from a) and gives unit<br />

in (c), accurately describes all of the mechanical energy changes taking<br />

place from point A to point B OR recognises that energy is being lost as<br />

heat therefore Josh won’t reach point B<br />

For Excellence your answer should have everything


QUESTION NINE: MOTION-TIME GRAPHS<br />

A passenger training for a harbour swim boards a ferry that travels<br />

from wharf A across the harbour to wharf B.<br />

The ferry leaves wharf A and slowly accelerates. It takes 150 s to<br />

travel the first 500 m. The ferry then travels the next 2000 m at a<br />

constant speed. This section of the journey takes 300 s. The ferry<br />

decelerates over the final 500 m, taking a further 150 s.<br />

(a)<br />

Sketch a distance-time graph for the ferry’s journey.<br />

(b) (i) Calculate the average speed of the ferry during the<br />

journey.<br />

The same passenger then dives off wharf B and swims across the<br />

harbour to the far shore as shown in the speed-time graph below.<br />

Speed<br />

(ms -1 )<br />

0.8<br />

0<br />

Section<br />

A<br />

Speed-time graph for swim across the<br />

harbour<br />

Section<br />

B<br />

400 4000<br />

Section<br />

C<br />

(b) (ii) Calculate the distance the person swam while her<br />

speed was changing.<br />

Time (s)<br />

(c) Discuss whether the forces on the swimmer are balanced or<br />

unbalanced during each section of the swim and how this results in<br />

the types of motion produced.<br />

4500<br />

QUESTION NINE ANSWER: MOTION-TIME GRAPHS<br />

a) Plotting graph correctly and drawing of correct graph shapes:<br />

3000<br />

2500<br />

tra<br />

vell<br />

ed<br />

(m)<br />

500<br />

b) (i) Calculation<br />

0<br />

of average<br />

1 2<br />

speed:<br />

3 4<br />

v = d/t<br />

5 6<br />

= 3000/600 = 5 m s -1<br />

(ii) Calculation of distance:<br />

0<br />

Only<br />

0<br />

applies<br />

0<br />

to<br />

0<br />

section e 0<br />

A and<br />

0<br />

C<br />

Area of section A: 0.5 x<br />

0<br />

400<br />

0<br />

x 0.8<br />

0<br />

= 160<br />

0<br />

m (sec 0 0<br />

Area of section C: 0.5 x 500 x 0.8 = 200 m onds<br />

Total distance = total area 160 + 200 ) = 360 m<br />

c) Explanation of motion:<br />

Section A: Forces are unbalanced; there is a net force in the forward direction causing the<br />

swimmer to accelerate.<br />

Section B: Forces are balanced; there is zero net force, therefore swimmer moving at<br />

constant speed.<br />

Section C: Forces are unbalanced; there is a net force in the backward direction causing<br />

the swimmer to decelerate.<br />

For Achievement your answer should have two of:<br />

in (a), completes the graph accurately showing correct graph shapes for at least two<br />

sections (with the y axis labelled correctly).<br />

in (b), attempts to calculate average speed (E.g. writes the formula and substitutes<br />

values OR finds average speed but does not give the unit). AND recognises the distance<br />

as the area under the speed-time graph (E.g. attempt made at finding an area of any of<br />

the three sections).<br />

in (c), shows understanding that section B represents constant speed and A and C<br />

represent changing speed.<br />

In (c) correctly states whether forces are balanced or unbalanced for each section.<br />

For Merit your answer should have two of:<br />

in (a), draws accurate graph with appropriate shapes for all three sections<br />

in (b), calculates average speed correctly (with unit) AND calculates the area under at<br />

least one section of the graph and states the distance.<br />

in (c), states whether the forces are balanced or unbalanced for two sections of the<br />

graph AND links them to the motion. (balanced = constant speed, unbalanced =<br />

acceleration)<br />

For Excellence your answer should have everything

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