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Physics Form 5 Secondary Track 2 2016 Page 1 of 16 DIRECTORATE FOR QUALITY AND STANDARDS IN EDUCATION Department of Curriculum Management Educational Assessment Unit Annual Examinations for Secondary Schools 2016 FORM 5 PHYSICS TIME: 2 hours Name: _____________________________________ Class: _______________ Answer ALL questions in the spaces provided on the Examination Paper. All working must be shown. The use of a calculator is allowed. Where necessary take the acceleration due to gravity = / . Marks Grid: For the Examiners’ use ONLY Question 1 2 3 4 5 6 7 8 9 10 11 12 Th. Prac Total Final Mark Mark 10 10 10 10 10 10 10 20 20 20 20 20 170 30 200 100 Score Density m = ρ V Pressure P = ρ g h F = P A Moments Moment = F × perpendicular distance Energy PE = m g h KE = 1 2 mv 2 Work Done = F s Work Done = Energy Converted E = P t Force F = m a W = m g Motion Average Speed = total distance total time s= (u + v) t 2 s = ut + 1 2 at 2 v = u + at v 2 =u 2 + 2as Momentum = m v Electricity Q = I t V = I R E = Q V P = I V R ∝ / E = I V t R T =R 1 +R 2 +R 3 1 R T = 1 R 1 + 1 R 2 Electromagnetism N 1 N 2 = V 1 V 2 Heat ΔQ = m c Δθ Waves η= real depth apparent depth η= the speed of light in air the speed of light in medium v = f λ f= 1 T m= h i h o = image distance object distance Radioactivity A = Z + N Track 2

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Physics – Form 5 Secondary – Track 2 – 2016 Page 1 of 16

DIRECTORATE FOR QUALITY AND STANDARDS IN EDUCATION

Department of Curriculum Management

Educational Assessment Unit

Annual Examinations for Secondary Schools 2016

FORM 5 PHYSICS TIME: 2 hours

Name: _____________________________________ Class: _______________

Answer ALL questions in the spaces provided on the Examination Paper.

All working must be shown. The use of a calculator is allowed.

Where necessary take the acceleration due to gravity 𝐠 = 𝟏𝟎 𝐦/𝐬𝟐.

Marks Grid: For the Examiners’ use ONLY

Question 1 2 3 4 5 6 7 8 9 10 11 12 Th. Prac Total Final Mark

Mark 10 10 10 10 10 10 10 20 20 20 20 20 170 30 200 100

Score

Density m = ρ V

Pressure P = ρ g h F = P A

Moments Moment = F × perpendicular distance

Energy PE = m g h KE =

1

2mv2 Work Done = F s

Work Done = Energy Converted E = P t

Force F = m a W = m g

Motion Average Speed =

total distance

total time s =

(u + v) t

2 s = ut +

1

2at2

v = u + at v2 = u2 + 2as Momentum = m v

Electricity

Q = I t V = I R E = Q V

P = I V R ∝ 𝐿/𝐴 E = I V t

RT = R1 + R2 + R3 1

RT=

1

R1+

1

R2

Electromagnetism N1

N2=

V1

V2

Heat ΔQ = m c Δθ

Waves

η =real depth

apparent depth η =

the speed of light in air

the speed of light in medium

v = f λ

f =1

T

m =hi

ho=

image distance

object distance

Radioactivity A = Z + N

Track 2

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Page 2 of 16 Physics – Form 5 Secondary – Track 2 – 2016

Section A: This section has 7 questions. Each question carries 10 marks (70 marks).

1. An archer uses his bow as shown in Figure 1. He pulls and then releases

the string aiming his arrow towards a target.

a) Tick the correct statement. The archer is doing work

when holding the string in the position shown;

after releasing the string to fire the arrow;

as the string is pulled back to the position shown. [1]

b) What type of energy is present when the bow is bent?

_______________________________________________________________________________ [1]

c) The moving arrow has both ______________ energy and gravitational potential energy. [1]

d) The energy mentioned in (c) above changes into two other forms when the arrow hits the target.

Name these forms of energy.

_______________________________________________________________________________ [2]

e) His friend prefers to use a slingshot (hand catapult) instead,

as shown in Figure 2. He fired a small rock of mass 0.2 kg,

vertically upwards so that it rises to a maximum height of

5 m.

i) Underline: When the rock reaches its maximum height

it has (elastic potential energy, kinetic energy,

gravitational potential energy) [1]

ii) Calculate the energy of the rock when it reaches its maximum height.

_______________________________________________________________________________

____________________________________________________________________________ [2]

iii) The rock eventually falls down back to the ground. Calculate the velocity with which it hits the

ground.

_______________________________________________________________________________

_______________________________________________________________________________

____________________________________________________________________________ [2]

Figure 1

Figure 2

string bow

arrow

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Physics – Form 5 Secondary – Track 2 – 2016 Page 3 of 16

2. Peter and his family went to a magic show. The diagram below shows an optical illusion used by

magicians. Peter said to his mother that it is sometimes called the ghost theatre illusion.

Figure 3

a) Add rays to show how the image of the actor behind the glass sheet is formed. [2]

b) Label clearly the angle of incidence i and the angle of reflection r. [2]

c) The image formed is called a virtual image. What is meant by a virtual image?

__________________________________________________________________________________

_______________________________________________________________________________ [2]

d) When they arrived home from the magic show Peter wanted to show another optical phenomenon

to his family. He shone a beam containing a mixture of red and blue light into a prism as shown in

Figure 4.

Figure 4

i) On the above diagram draw the path of the blue light as it passes through the prism and its

position on the screen. [3]

ii) Underline: This optical phenomenon is known as (diffraction, dispersion, focusing). [1]

Prism

Scre

en

Red + Blue

Light

Red Light

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3. Figure 5 shows the apparatus used to investigate the absorption of radiation from a radioactive source.

Figure 5

Different absorbing materials are placed between the source and the G-M tube. The table below shows

the count rate obtained with each of the four absorbers.

Absorbing material Counts /s

Air 500

Sheet of paper 501

Thin sheet of aluminium 315

Thin sheet of lead 100

a) The source is not emitting alpha particles. How can you tell from the above table?

__________________________________________________________________________________

_______________________________________________________________________________ [2]

b) Is the source emitting beta particles? Explain.

__________________________________________________________________________________

_______________________________________________________________________________ [2]

c) What is the evidence that γ-rays are being emitted?

_______________________________________________________________________________ [2]

d) In a different experiment, a science student placed a radioactive source in front of the Geiger-

Muller tube and measured the count rate every 15 minutes.

Time /min Count rate /min Corrected count rate /min

0 860 830

15 662 632

30 530 500

45 440 410

60 342 312

i) From the table, calculate the background radiation.

____________________________________________________________________________ [1]

Geiger Muller tube

Counter Source

Absorbing material

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ii) Define the term half-life.

____________________________________________________________________________ [1]

iii) Estimate the half-life of this radioactive source using the information given in the above table.

_______________________________________________________________________________

____________________________________________________________________________ [2]

4. Rose designed a device to compress crushed material for the school science fair.

The hinge acts as a pivot. A force of 50 N is applied downwards on the right-hand end of the lever

beam. Ignore the weight of the lever beam.

a) State ONE of the conditions necessary for a body to remain in equilibrium.

_______________________________________________________________________________ [1]

b) Calculate the moment of the 50 N force about the hinge.

__________________________________________________________________________________

_______________________________________________________________________________ [3]

c) Underline: The 50 N force exerts a (clockwise, anticlockwise) moment about the hinge. [1]

d) Using the law of moments, calculate the upward force F which the crushed material exerts on the

piston.

__________________________________________________________________________________

_______________________________________________________________________________ [2]

e) The cross-sectional area of the piston in contact with the crushed material is 0.003 m2. Calculate

the pressure exerted on the crushed material by the piston.

_______________________________________________________________________________ [2]

f) Underline. If the cross-sectional area of the piston is increased the pressure on the crushed material

will (increase, remain the same, decrease). [1]

crushed material

piston lever beam hinge

50 N

55 cm 10 cm

F

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5. The Universe is everything we can touch, feel, sense, measure or detect. It includes living things,

planets, stars, galaxies, dust clouds, light, and even time. The table below lists some facts about the

Universe that may be True or False.

a) Mark with a [] whether the statement is True or False.

Statement True False

i. The Moon can be observed only during the night.

ii. The Sun is one of the millions of stars in our galaxy.

iii. A planet is stationary and emits light.

iv. There are 9 major planets in our solar system.

v. The Earth spins on its axis once every 24 hours

[5]

b) The Earth experiences four seasons. State ONE factor that causes the seasons on Earth.

__________________________________________________________________________________

_______________________________________________________________________________ [2]

c) Astronomers have discovered a new Solar system. A diagram of this solar system is shown below.

Figure 6

Complete the following sentences by using words from the following list.

universe, planet, orbit, star, milky way, gravitational, comet

i) X is at the centre of the solar system. X is a ____________________________________ [1]

ii) A orbits around X. A is called a ______________________________________________ [1]

iii) The ______________________force keeps A, B,C, D and E orbiting around X. [1]

X

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6. The diagram below shows a head-on collision between a car of mass 900 kg and a truck of mass

2000 kg.

Figure 7

a) Calculate the momentum of the car before collision.

__________________________________________________________________________________

_______________________________________________________________________________ [2]

b) Calculate the momentum of the truck before collision.

__________________________________________________________________________________

_______________________________________________________________________________ [2]

c) Taking into consideration that it is a head-on collision, calculate the total momentum before

collision.

_______________________________________________________________________________ [1]

d) What is the value of the total momentum after collision?

_______________________________________________________________________________ [1]

e) On another occasion, a driver accidentally leaves a packet resting on

the roof of his car as shown in the diagram.

i) What happens to the package when the driver brakes suddenly?

_______________________________________________________

_____________________________________________________[1]

ii) Which of Newton’s Laws explains your answer in (i) above?

State this law.

_______________________________________________________________________________

____________________________________________________________________________ [3]

20 m/s 15 m/s

Figure 8

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7. A small private plane takes two minutes to travel between two

Greek islands.

a) Mark on Figure 9:

i) the weight of the plane; [1]

ii) the air resistance. [1]

b) The graph below shows the journey of the plane between the two islands.

Figure 10

Use the graph to answer the following questions.

i) Calculate the acceleration of the plane as it takes off.

_______________________________________________________________________________

____________________________________________________________________________ [2]

ii) Mark on the graph the section where the plane flies at constant speed. Label as AB. [1]

iii) How much time does it take the plane to decelerate and land on the other island?

____________________________________________________________________________ [1]

iv) Calculate the total distance travelled by the plane.

_______________________________________________________________________________

_______________________________________________________________________________

____________________________________________________________________________ [2]

v) Each airport has a runway that is about 500 m long. Explain why these airports cannot cater for

aeroplanes with a larger mass.

_______________________________________________________________________________

____________________________________________________________________________ [2]

Figure 9

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Physics – Form 5 Secondary – Track 2 – 2016 Page 9 of 16

Section B. This section has 5 questions. Each question carries 20 marks (100 marks).

8. This question is about electromagnetism.

In 1831, Sir Michael Faraday began a great series of

experiments in which he discovered electromagnetic

induction. The principle discovered back then forms the

basis of operation of a modern magnetic rechargeable

torch.

a) When the torch is shaken, the magnet moves through the coil and back again. This movement

generates a voltage across the ends of the coil. The voltage is used to provide current to recharge

the battery in the control unit.

i) Fill in the blanks with the following words:

cut, voltage, current, field

When the magnetic _______________ of the magnet is _______________ by the coil, it

induces a voltage across the coil. [4]

ii) Underline. John increases the induced voltage by shaking the torch (faster, slower). [2]

iii) The torch uses an LED. What does LED stand for? Tick the correct phrase.

Level Energy Distribution

Loud Electric Doorbell

Light Emitting Diode

[1]

iv) In terms of energy, why is an LED better than a filament lamp for this torch?

_______________________________________________________________________________

____________________________________________________________________________ [2]

b) Lilian discovers that

transformers also work by

induction. The diagram in

Figure 14 shows a typical

transformer.

Figure 11

Figure 14

Figure 12

Figure 13

Primary coil Secondary coil

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Page 10 of 16 Physics – Form 5 Secondary – Track 2 – 2016

i) Does the 240 V mains provide an alternating current or direct current?

____________________________________________________________________________ [1]

ii) Underline. When current flows through the 8000 turn coil, it produces a (gravitational,

magnetic) field. The soft iron makes this field (stronger, weaker). The other coil experiences a

changing magnetic field and this induces a voltage across it. [4]

iii) Lilian thinks that the diagram shows a step down transformer. Is she correct? Explain.

_______________________________________________________________________________

____________________________________________________________________________ [3]

iv) The transformer has 240 V across the 8000 turns of the primary coil. Given that 6 V are induced

across the secondary coil, calculate the number of turns in the secondary coil.

_______________________________________________________________________________

_______________________________________________________________________________

____________________________________________________________________________ [3]

9. This question is an experimental design about evaporation.

Isaac likes to use aftershave after shaving.

a) Fill in the blanks with the following words:

biggest, temperature, fastest, smell

When Isaac applies aftershave, he feels cooler because the _______________ molecules escape

from the surface. The slower molecules which are left behind have a lower _________ [4]

b) Isaac accidentally left his aftershave plastic bottle on a windowsill where there is direct sunlight.

After a few hours Isaac observes that the plastic bottle expanded as shown in Figures 15 and 16.

Figure 15 Figure 16

i) Underline. While in direct sunlight the (potential, kinetic, chemical) energy of the molecules

increases. The number of collisions with the wall of the container (increases, decreases, remains

the same). [4]

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ii) If the aftershave bottle were made of glass and left in the sun, state what would happen to:

the temperature in the bottle ____________________________________________ [2]

the pressure exerted by the aftershave _____________________________________ [2]

c) A scientist has two kinds of aftershaves. He would like to test which aftershave evaporates the

quicker.

i) The scientist has the following apparatus at hand: cotton wool, clamp and stand, two

thermometers, samples of each aftershave (aftershave X and aftershave Y) and a stopwatch.

Show the order in which the experiment is done by adding numbers in the boxes.

Measure temperature at regular time intervals.

Repeat the procedure with aftershave Y.

Start the stopwatch and measure the initial temperature.

1 Dip the cotton wool in aftershave X.

[3]

ii) Mention ONE precaution that he should take.

____________________________________________________________________________ [2]

iii) In which TWO ways should he present his results?

_______________________________________________________________________________

____________________________________________________________________________ [2]

iv) Predict what will happen to the rate of evaporation if the same experiment is repeated by using

an electric fan.

_______________________________________________________________________________

____________________________________________________________________________ [1]

10. This question is about waves.

a) Mattias and Carl make a wave on a rope as shown in Figure 17.

Figure 17

dis

pla

cem

ent

/cm

distance /cm

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Determine:

i) the amplitude of the wave. _________ [2]

ii) the wavelength of the wave. ________ [2]

iii) the frequency of the wave, if it travels at 300 cm/s.

_______________________________________________________________________________

____________________________________________________________________________ [3]

b) Some cars have parking sensors fitted to them. Ultrasound is used in these sensors.

Figure 18

i) Underline. The parking sensor sends an ultrasound which is then (reflected, refracted) back to

the car. The (longer, shorter) the time taken for the wave to return, the closer the car is to the

object. [2]

ii) The car and the wall are 170 cm apart. Change this distance to metres. _________ m. [1]

iii) The parking sensor detects the ultrasound after 0.01 s. How long does it take the ultrasound to

travel from the wall to the car?

____________________________________________________________________________ [1]

iv) Calculate the speed of the ultrasound.

_______________________________________________________________________________

_______________________________________________________________________________

____________________________________________________________________________ [3]

v) A typical ultrasound wave used in the car parking sensor has a frequency of 40 000 Hz. Can the

driver of the car hear these ultrasounds? Explain.

_______________________________________________________________________________

____________________________________________________________________________ [4]

vi) Give ONE other use for ultrasound waves apart from parking sensors.

____________________________________________________________________________ [2]

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11. This question is about electrical circuits.

An 8 V battery is connected as shown in the circuit of Figure 19.

Figure 19

a) Underline. The 4 Ω and 12 Ω resistors are connected in (series, parallel). [1]

b) Find the total resistance between:

i) points Y and Z;

_______________________________________________________________________________

____________________________________________________________________________ [3]

ii) points X and Z.

____________________________________________________________________________ [2]

c) Calculate the voltage across the 13 Ω resistor when the current flowing through it is 0.5 A.

__________________________________________________________________________________

_______________________________________________________________________________ [2]

d) Complete: A fuse is used in a circuit so that when too much _____________ flows through it, the

fuse ____________. [2]

e) Three fuses are available: 0.2 A, 0.6 A and 1.0 A. Which of these three fuses is the most suitable to

allow a maximum current of 0.5 A to flow through it? ___________________ [1]

f) On the circuit above draw a voltmeter to measure the voltage across the 13 Ω resistor. [2]

g) Find the voltage across YZ. Assume the fuse has no resistance.

_______________________________________________________________________________ [1]

4

13

12 X Y Z

8 V

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h) Calculate the current flowing in the 4 Ω resistor.

__________________________________________________________________________________

_______________________________________________________________________________ [2]

i) On the circuit of Figure 19 draw an ammeter to measure the current through the 4 Ω resistor. [2]

j) Find the current flowing in the 12 Ω resistor.

__________________________________________________________________________________

_______________________________________________________________________________ [2]

12. This question is about density and thermal

energy.

Two students, Jasmine and Jake were given an

unknown metal. They wanted to find out the

type of metal it is made up of.

a) Name the instrument needed to find the

mass of the metal.

___________________________________ [1]

b) Jasmine decided to find the density of the

metal. To do so she needed to find the

volume of the metal. She poured some water

in an instrument as shown in Figure 20.

i) What name is given to this instrument?

________________________________ [1]

ii) State ONE precaution that Jasmine should have taken while reading the volume of water.

____________________________________________________________________________ [1]

iii) The volume of the water in Figure 20 (a) is ____________ cm3 [1]

iv) The volume of the water in Figure 20 (b) is ____________ cm3 [1]

v) Calculate the volume of the unknown metal. ________________________________ cm3 [1]

c) Calculate the density of the unknown metal if its mass is 340 g.

__________________________________________________________________________________

_______________________________________________________________________________ [2]

Figure 20 (a) (b)

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d) Jake decided to find the specific heat capacity of the metal. The solid has two holes in it. He placed

a thermometer in one hole and an electric heater in the other hole. He wrapped the metal with cotton

wool and connected the heater to a joulemeter. He then switched on the heater and measured the

temperature every 4 minutes. The results are shown in the table below:

i) Why was the metal wrapped with cotton wool?

_______________________________________________________________________________

____________________________________________________________________________ [2]

ii) Plot a graph of Temperature on the y-axis against Time on the x-axis. [5]

iii) Calculate the change in temperature that occurs in 16 minutes.

____________________________________________________________________________ [1]

iv) The mass of the metal is 950 g. Change it to kg. ______________________________ kg. [1]

v) The joulemeter gave a reading of 68400 J. Calculate the specific heat capacity of the metal.

_______________________________________________________________________________

____________________________________________________________________________ [2]

vi) Jasmine and Jake used the table below to find which metal it was. Circle the name of the metal.

Material Magnesium Aluminium Silver Lead

Density g/cm3 1.7 2.7 10.5 11.3

Specific heat

capacity J/(kg °𝐂) 1020 900 235 127

[1]

Temperature /oC 20 40 60 80 100

Time /min 0 4 8 12 16

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