# Physical Sciences Grade 12 P1 KwaZulu Natal November 2017 QP

> Grade 12 Physical Sciences Paper 1 question paper from the KwaZulu Natal November 2017, 18 pages. Read online or download the free PDF.

- Page: https://www.hlayiso.com/library/2017-physics-p1-kzn/82ecc02f-7c66-497a-a8a6-3d5170c10887
- Updated: 2026-09-27
- Subject: Physical Sciences
- Grade: Grade 12
- Document type: Question paper
- Year: 2017
- Exam period: KwaZulu Natal November
- Paper: 1
- Curriculum: CAPS
- Pages: 18

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## About this document

Physical Sciences · Grade 12 · KwaZulu Natal November · 2017. Question paper, 18 pages. Read online or download the PDF.

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                        PHYSICAL SCIENCES: (PHYSICS) P1

                          PREPARATORY EXAMINATION

                                 SEPTEMBER 2017

                                   NATIONAL
                              SENIOR CERTIFICATE

                                      GRADE 12

 MARKS:       150

 TIME    :    3 hours

             This question paper consists of 15 pages and a 3-page data sheet.

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INSTRUCTIONS AND INFORMATION TO CANDIDATES

1.    Write your name on the ANSWER BOOK.

2.    This question paper consists of TEN questions. Answer ALL the questions in
      the ANSWER BOOK.

3.    Start EACH question on a NEW page in the ANSWER BOOK.

4.    Number the answers correctly according to the numbering system used in this
      question paper.

5.    Leave ONE line between two sub-sections, for example between
      QUESTION 2.1 and QUESTION 2.2.

6.    You may use a non-programmable calculator.

7.    You may use appropriate mathematical instruments.

8.    You are advised to use the attached DATA SHEET.

9.    Show ALL formulae and substitutions in ALL calculations.

10.   Round off your final numerical answers to a minimum of TWO decimal places.

11.   Give brief motivations, discussions, et cetera where required.

12.   Write neatly and legibly.

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QUESTION 1: MULTIPLE- CHOICE QUESTIONS

Four possible options are provided as answers to the following questions. Each question has
only ONE correct answer. Choose the best answer and write down A, B, C or D next to the
question number (1.1–1.10) on your ANSWER BOOK.

1.1   A car is driven along a horizontal road at constant velocity. Which one of the
      following statements is true?

      A       The forces acting on the car are not in equilibrium.
      B       There are no forces acting on the car.
      C       The resultant force acting on the car is zero.
      D       There is no frictional force acting on the car.                                 (2)

1.2   An airbag can protect a driver from serious injury during a collision.
      Which ONE of the following best explains why this is possible?

                    TIME OF IMPACT                 NET FORCE
          A     Increases                    Increases
          B     Decreases                    Decreases
          C     Increases                    Decreases
          D     Remain the same              Decreases
                                                                                              (2)
1.3   An object is projected vertically upwards from the roof of a building and it hits the
      ground some time later. The effects of air resistance are negligible. Up is taken
      as the positive direction.
      The acceleration-time graph which best represents the vertical motion of the
      object from the time it was projected up until it hit the ground is:

                                                                                              (2)

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1.4   A vehicle with mass m is moving horizontally at a constant velocity on a
      frictionless path. The kinetic energy of the vehicle is K and the momentum
      is p. The velocity of the vehicle can be given as:

      A

      B

      C

      D                                                                                     (2)

1.5   A car sounds its horn whilst travelling at constant velocity along a straight road.
      At time t = 0 the car is at position X as shown below. At time t = t1 the car moves
      past a stationary listener L. At time t = t2 the car is at position Y.

      Which ONE of the following graphs best represents the variation of the frequency
      (pitch) of the horn with time as heard by the listener?

                                                                                             (2)

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1.6   Which graph represents the relationship between the magnitude of the electrostatic
      force, FE, between two charged spheres and the distance, r, between the centres of
      the spheres?

                                                                                      (2)

1.7   The figure below shows a 12 V, 21 W lamp. The circuit is protected by a fuse which melts
      if the current in the circuit exceeds 2 A.

      The current passing through the lamp without melting the fuse is:

      A      0,57 A

      B      1,75 A

      C      10,5 A

      D      6A                                                                       (2)

1.8   A lamp connected to an AC supply lights up with the same brightness as it does when
      connected to an X volt DC source. The power dissipated by the lamp, is equal to …

      A      ½(X)( Imax).

      B      (X)(Imax).

      C      (X)
                   √

      D      (X)( Imax).                                                              (2)

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1.9    The light from an argon discharge tube is analysed. The following line emission
       spectrum shows two of the spectral lines observed.

       The spectrum of light from a distant star appears to have been red shifted.

       How will the lines appear to shift compared to the above diagram?

       A     P and Q will both shift left

       B     P and Q will both shift right

       C     P will shift right and Q will shift left

       D     P will shift left and Q will shift right                                     (2)

1.10   The graph below shows the relationship between the kinetic energy of the
       ejected photo-electrons and the frequency of the incident radiation.

       Which set correctly shows the information provided by P, Q, R and S?

                                                    P                       Q

       A   Planck’s constant, h         Threshold frequency, f0     Work function, W 0
                                                                   Threshold frequency,
       B    Work function, W 0        EK of electrons when f = 0
                                                                            f0
           Threshold frequency,
       C                                    Work function, W 0     Planck’s constant, h
                    f0
                                      Negative of work function,   Threshold frequency,
       D   Planck’s constant, h
                                                 -W 0                       f0
                                                                                          (2)
                                                                                          [20]

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QUESTION 2 (Start on a new page)

2.1   Two blocks of different masses are attached to each other via a light inextensible string
      which is placed over a massless and frictionless pulley. A block of mass 2 kg is placed
      on a smooth surface and attached to the wall by a second string which makes an angle
      of 70° to the vertical as shown in the diagram below. A second block of mass 5 kg is left
      to hang freely. The entire system is in equilibrium and all forms of friction can be ignored.

      2.1.1 State Newton’s Second Law of Motion in words.                                  (2)

      2.1.2 Draw a labelled free body diagram for the 2 kg mass.                           (4)

      2.1.3 Determine the magnitude of the tension force T2.                               (2)

      2.1.4 Calculate the magnitude of the normal force exerted on the 2 kg mass.          (4)

2.2   An astronaut has a mass of 94 kg on Earth. He goes on a space mission to the
      moon. On the moon he finds that he has a weight of 152,28 N. The mass of the
      moon is 7,348 x 1022 kg. Calculate the gravitational acceleration on the moon. (3)
                                                                                     [15]

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QUESTION 3 (Start on a new page)

Ball A is thrown vertically upwards from the top of a balcony overlooking the street. It leaves the
thrower’s hand at a velocity of 5 m·s-1 and it hits the street below the balcony. At the same
instant that ball A is thrown, ball B is thrown upwards from the street. Ball B leaves the
thrower’s hand at a velocity of 8 m.s-1.

3.1   What is meant by a projectile?                                                      (2)

3.2   Calculate the time taken by ball A to reach its maximum height.                     (3)

3.3   Calculate the velocity of ball B at the moment ball A is at its maximum
      height.                                                                             (3)

3.4   After how many seconds will the magnitudes of the velocities of the two balls
      be equal?                                                                           (5)

3.5   Use your answer in QUESTION 3.4 to determine the height of ball A from its
      starting point.                                                                     (3)

                                                                                          [16]

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QUESTION 4 (Start on a new page)

During a visit to an amusement park, Asisipho and Ziphokazi ride the bumper cars. Asisipho
in her car moves to the left across the smooth surface at 2.4 m.s-1 and collides with Ziphokazi’s
car which is at rest. The collision is elastic. After the collision Asisipho continues to move in the
same direction with a velocity of 0.8 m.s-1. The combined mass of Asisipho and her car is 340 kg.

       After collision                                      Before collision
                                                           0 m.s-1
                                   -1                                                   -1
           V             0.8 m.s                                                 2.4 m.s-1
                                                                                 2,4m.s

   Ziphokazi         Asisipho                           Ziphokazi               Asisipho

4.1 Name and state the Principle illustrated above.                                          (3)

4.2 Calculate the combined mass of Ziphokazi and her car.                                    (8)
                                                                                             [11]

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QUESTION 5 (Start on a new page)

A skier, mass 70 kg, is ready to ski. He started from rest at point A (top of slope) and
skied down a slope inclined at 30o to the horizontal. He skied straight from point A to
point B over a distance of 120 m without his ski poles touching the snow as shown in
the diagram below, which is not drawn to scale.

                               120 m                 A

                                30o
                      B

 The total kinetic friction between the skis and the slope was 150 N between points
 A and B.

 5.1    Draw a free-body diagram showing all the forces acting on the skier while he was
        moving down the slope.                                                           (3)

 5.2    Calculate the net work done on the skier as he moved from point A to point B.      (5)

 5.3    State the WORK-ENERGY THEOREM in words.                                            (2)

 5.4    Hence, determine the magnitude of the velocity of the skier at the bottom of the
        slope.                                                                             (4)

                                                                                           [14]

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QUESTION 6 (Start on a new page)

A man standing on the sidewalk notices that the sound of a racing car changes when the car
moves towards him at a constant speed of 200 km.h-1 compared to when the car is moving
away from him.

Assume that the speed of sound in air is 340 m.s-1.

6.1   Name and state the phenomenon illustrated above.                                   (3)

6.2   Convert 200 km·h-1 to m·s-1.                                                       (2)

6.3   If the frequency of sound that the man will hear when the car is approaching him
      is 298,84 Hz, calculate the frequency of sound produced by the car.              (5)

6.4   State TWO uses of the Doppler flow meter in medical field.                         (2)
                                                                                         [12]

QUESTION 7 (Start on a new page)

Two small identical, charged spheres which carry charges of +3 nC and +5 nC are placed a
distance of 40 mm apart as shown in the diagram.

7.1   Define electric field strength.                                                    (2)

7.2   Draw the electric field pattern for these two charged spheres.                     (3)

7.3   Along the line joining the two small spheres, there is a point P, which is 10 mm
      from the +3 nC charge. Calculate the magnitude of the resultant electric field
      strength at P.                                                                     (6)

7.4   An electron is placed at point P. Calculate the force experienced by the electron
      due to the electric field.                                                        (4)
                                                                                        [15]

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QUESTION 8 (Start on a new page)

8.1   In the circuit represented below, the battery has an emf of 12 V and an internal
      resistance, r. The battery is connected to an ammeter of negligible resistance
      and three resistors 3,5 Ω, 2 Ω and 6 Ω. There is a voltmeter of high resistance
      connected across 3,5 Ω. When the switch is closed, the ammeter has a reading of
      2,2 A and V1 has a reading of 11 V.

      8.1.1 State Ohm’s Law in words.                                                    (2)

      8.1.2 Calculate the total resistance of the external circuit.                      (3)

      8.1.3 Calculate the internal resistance, r, of the battery.                        (4)

      8.1.4 Calculate the reading on V2.                                                 (3)

      8.1.5 Calculate how many joules of energy the battery supplies to the 3,5 Ω in
            5 minutes.                                                                   (4)

8.2   The switch is replaced with a high-resistance nichrome wire (i.e. switch is
      replaced with a resistor).

      How will the temperature of the battery be affected?
      State only INCREASES, DECREASES or REMAIN THE SAME.                                (1)

8.3   An electronic appliance is marked 240 V, 2000 W. Electricity costs
      R1.25 per kWh. Calculate how much it costs to operate this appliance for
      2 hours.                                                                           (3)
                                                                                         [20]

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QUESTION 9 (Start on a new page)

The diagram below shows the output of a generator installed on a farm.

9.1   Does this graph represent the output of an AC or a DC generator? Explain.            (2)

9.2   Name the principle under which generators operate.                                   (1)

9.3   State the energy conversion that takes place in generators.                          (1)

9.4   What structural change could be made on a DC generator in order to convert it to
      an AC generator?                                                                 (2)

9.5   Which one of the following diagrams (A or B) correctly illustrates the position of the
      coil at a time of 0,05s?                                                             (1)

9.6   State two reasons why a generator will be less than 100% efficient, i.e. state two
      ways that energy is converted into forms other than electrical energy by a
      generator.                                                                         (2)

9.7   List 2 ways of increasing the output of the generator without affecting the
      frequency of the induced emf.                                                        (2)

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Generators need a source of mechanical energy to turn the coil inside a magnetic field.
The picture below shows an example of a wind generator.

When the wind blows at maximum speed, the generator delivers 1.035×106 W in a resistor
of 490 Ω.

9.8   Calculate the root-mean square (rms) current produced by this generator.            (3)
                                                                                          [14]

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QUESTION 10 (Start on a new page)

The photocell shown below consists of a metal plate P and a smaller electrode E placed
inside an evacuated glass tube, called a photocell.

When the photocell is in the dark the ammeter reads zero. But when monochromatic red light
with a frequency of 4.65 x 1014 Hz from a 50 W bulb is shone on the photocell, a small current is
registered on the ammeter.

The Table below shows the work function of two metals, caesium and gold.

                             Metal               Caesium              Gold

                     Work function, W0 (J)      3,00×10-19          7,81×10-19

10.1 Determine by calculation which metal, caesium or gold, should be chosen to
     make P to ensure that the photocell works with red light? Explain your choice
     clearly.                                                                            (5)

The 50 W bulb is replaced with another bulb with higher intensity.

10.2   What effect will this have on the ammeter reading?
       Give a reason for your answer.                                                    (2)

10.3 Light of frequency 1.21 x 1015 Hz now falls onto P, and P is made of caesium.

       10.3.1 Calculate the speed of an electron that is emitted.                        (5)

       10.3.2 Does the work function of caesium INCREASE, DECREASE or
              REMAIN THE SAME when different frequencies of light are used?           (1)
                                                                                      [13]
                                                                         GRAND TOTAL: 150

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                        DATA FOR PHYSICAL SCIENCES GRADE 12
                                  PAPER 1 (PHYSICS)

                     GEGEWENS VIR FISIESE WETENSKAPPE GRAAD 12
                                VRAESTEL 1 (FISIKA)

TABLE 1: PHYSICAL CONSTANTS / TABEL 1: FISIESE KONSTANTES

         NAME / NAAM               SYMBOL / SIMBOOL    VALUE / WAARDE
Acceleration due to gravity
                                          G                 9,8 m·s-2
Swaartekragversnelling
Universal gravitational constant
                                          G           6,67 × 10-11 N·m2·kg-2
Universele gravitasiekonstante
Speed of light in a vacuum
                                          C              3,0 x 108 m·s-1
Spoed van lig in 'n vacuum
Planck’s constant
                                          H              6,63 x 10-34 J·s
Planck se konstante
Coulomb’s constant
                                          K            9,0 x 109 N·m2·C-2
Coulomb se konstante
Charge on electron
                                          e-              -1,6 x 10-19 C
Lading op electron
Electron mass
                                         me              9,11 x 10-31 kg
Elektronmassa
Mass of Earth
                                          M              5,98 × 1024 kg
Massa van Aarde
Radius of Earth
                                          RE              6,38 × 106 m
Radius van Aarde

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TABLE 2: FORMULAE / TABEL 2: FORMULES

MOTION / BEWEGING
v f  vi  a t                             Δx  v i Δt  21 at 2 or/of Δy  v i Δt  21 at 2
                                                  v  vf                 v  vf 
v f  v i  2ax or/of v f  v i  2ay
  2        2             2     2
                                            Δx   i       Δt or/of Δy   i       Δt
                                                  2                      2 

FORCE / KRAG
Fnet  ma                                  p  mv
fs(max) = μsN                              fk = μkN
Fnet Δt  Δp
 Δp  mv f  mvi                            w  mg

     Gm m2                                      Gm
F=                                         g=
       r2                                        r2

WORK, ENERGY AND POWER / ARBEID, ENERGIE EN DRYWING
W  Fx cos                         U  mgh or/of EP  mgh
   1               1                 Wnet = ΔK         or/of W net = ΔEk
K  mv2 or/of Ek  mv2
   2               2                 ΔK = Kf – Ki     or/of  ΔEk = Ekf - Eki
                                         W
Wnc = ∆K + ∆U or/of W nc = ∆Ek + ∆Ep P
                                         t
Pav = F·vav / Pgem = F·vgem

WAVES, SOUND AND LIGHT / GOLWE, KLANK EN LIG
                                                    1
vf                                        T
                                                    f
       v  vL                                                    c
fL           fs                            E  hf or/of E  h
       v  vs                                                    

E = W o + Ek(max) or/of E = W o + K(max)   where/waar

E = hf and/en W o = hfo and/en Ek(max) = mv2ma or/of                 K(max) = mv2ma
                                                2                           2

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ELECTROSTATICS / ELEKTROSTATIKA
   kQ1Q2                         kQ
F                            E
      r2                         r2
   W                             F
V                            E
    q                            q
     Q                  Q
n = e OR/OF n = q
                        e

ELECTRIC CIRCUITS / ELEKTRIESE STROOMBANE
   V                        emf (ε) = I (R + r)
R
   I                        emk (ε) = I(R + r)
R s  R1  R 2  ...
 1 1       1                            q I t
              ...
R p R1 R 2
W = Vq                                         W
                                        P
W = VI  t                                     Δt
                                        P  VI
W = I2R  t
                                        P  I 2R
      V Δt
         2
W=                                             V2
       R                                P
                                               R

ALTERNATING CURRENT / WISSELSTROOM
                              Pave  Vrms I rms / Pgemiddeld  Vwgk I wgk
        I max           Imaks
I rms        / I wgk 
           2              2   P  I2 R / P                 I2 R
                                         ave        rms           gemiddeld     wgk

         Vmax                   Vmaks
Vrms            /     Vwgk                          2
                                                    Vrms
                                                                                2
                                                                               Vwgk
             2                    2     Pave               /   Pgemiddeld 
                                                     R                          R

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