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Physical Sciences Grade 12 Paper 1 Limpopo Mock 2022 Memo
Grade 12 Physical Sciences Paper 1 memorandum from the Limpopo Mock Exam 2022, 35 pages. Read online or download the free PDF.
Physical Sciences · Grade 12 · Limpopo Mock Exam · 2022. Memorandum, 35 pages. Read online or download the PDF.
- Subject
- Physical Sciences
- Grade
- Grade 12
- Document type
- Memorandum
- Year
- 2022
- Exam period
- Limpopo Mock Exam
- Paper
- 1
- Curriculum
- CAPS
- Pages
- 35
- File size
- 1.3 MB
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‘
NATIONAL SENIOR CERTIFICATE
GRADE 12
PHYSICAL SCIENCES: PHYSICS (P1)
SEPTEMBER 2022
MARKING GUIDELINES
MARKS: 150
This marking guidelines consist of 15 pages.
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Marking Guidelines
QUESTION 1
1.1 B ✓✓ (2)
1.2 A ✓✓ (2)
1.3 C ✓✓ (2)
1.4 A ✓✓ (2)
1.5 B ✓✓ (2)
1.6 D ✓✓ (2)
1.7 D ✓✓ (2)
1.8 A ✓✓ (2)
1.9 C ✓✓ (2)
1.10 A ✓✓ (2)
[20]
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Marking Guidelines
QUESTION 2
2.1.1 The force that opposes the tendency of motion of a stationary object relative to
a surface. ✓✓ (2)
2.1.2
N
fs
●
Accept the following symbols:
N✓ FN/Normal force/Fsurface on crate
w fs ✓ f/Ff/frictional force/static frictional force
w✓ Fg/mg/weight/gravitational force/FEarth on crate
Take uphill as POSITIVE
Notes:
• Mark is awarded for label and arrow.
• Do not penalize for length of arrows
• Deduct 1 mark for any additional force.
• If force(s) do not make contact with dot/body: 2/3
• If arrows missing: 2/3 (3)
2.1.3 Fnet = ma
max Any one ✓
∴fs + (-mgsin θ) = mamax
µs FN - mgsin θ = mamax
µs mgcos θ - mgsinθ = mamax
max
∴fs - m(9,8)(sin 10°) = mamax …..①
max
But fs = µ𝑠 N
∴fsmax = µs (mgcos θ)….②
Subst. ② into ① :
∴µs (mgcos θ) - m(9,8)(sin 10°) = m(amax)
∴(0,35) m(9,8)( cos 10°)✓-m(9,8)( sin 10°) = m(amax)
(÷m) : ∴(0,35)(9,8)( cos 10°) ✓– (9,8)( sin 10°) ✓= amax
∴the maximum acceleration is 1,676 ms-2 ✓
(5)
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Marking Guidelines
2.2.1 Marking criteria
-1 mark for each key word/phrase omitted in the correct context.
Each body in the universe attracts every other body with a (gravitational) force
that is directly proportional to the product of their masses and inversely
proportional to the square of the distance between their centers. ✓✓
OR:
Every particle in the universe attracts every other particle with a (gravitational)
force that is directly proportional to the product of their masses and inversely
proportional to the square of the distance between them. ✓✓ (2)
2.2.2 GME
gE = 2 = 9,8 ms-2
RE
GMM
gM = 2 ✓
RM
M
G ( E)
153
= ✓
𝑅 2
( 5𝐸 )
25 GME
= 2
153 RE
25
= (9,8)
153
= 1,60 ms-2 ✓ (3)
(downwards)
2.2.3 Equal to ✓ (1)
[16]
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Marking Guidelines
QUESTION 3
3.1 Motion during which the only force acting on an object is the gravitational force.✓✓ (2)
3.2
OPTION 1:
UPWARDS POSITIVE:
For stone X: For stone Y:
1 2 1 2
∆y = vi ∆t + a(∆t) ✓ ∆y = vi ∆t + a(∆t)
2 2
1 2 49 1
0 = (3v)(10) + (-9,8) (10) ✓ 0 = ( )∆t + (-9,8) (∆t)2 ✓
2 3 2
0 = 30v – 490 49
0 = ∆t ( -4,9∆t)
490 = 30v 3
49 ∆t = 0 s or ∆t = 3,333 s
v = ( 3 ) ms-1
∆t = 3,33 s (3,333 s) ✓
(4)
DOWNWARDS POSITIVE:
For stone X: For stone Y:
1 2 1 2
∆y = vi ∆t + a(∆t) ✓ ∆y = vi ∆t + 2a(∆t)
2
1 49 1
0 = (3v)(10) + (9,8) (10)2 ✓ 0 = (− )∆t + 2(9,8) (∆t)2 ✓
2 3
0 = 30v + 490 49
0 = ∆t (− +4,9∆t)
-490 = 30v 3
49 ∆t = 0 s or ∆t = 3,333 s
v = (− 3 ) ms-1
∆t = 3,33 s (3,333 s) ✓
OPTION 2:
UPWARDS POSITIVE:
For stone Y:
49
For stone X: vBi = 3 ms-1 or 16.333 ms-1
Consider upward motion:
Consider upward motion:
vf = vi + a∆t✓
vf = vi + a∆t
0 = vi + (-9,8)(5)✓
0 = 16,333 + (9,8)∆t✓
vi = 49 ms-1
∆t = 1,666(1,67 s)
∆t(total) = 2 x 1,666 = 3,33 s
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Marking Guidelines
DOWNWARDS POSITIVE:
For stone X: For stone Y:
49
Consider upward motion: vBi = - 3 ms-1 or -16.333 ms-1
vf = vi + a∆t✓
Consider upward motion:
0 = vi + (9,8)(5)✓
vf = vi + a∆t
vi = -49 ms-1
0 = -16,333 + (9,8)∆t✓
∆t = 1,666(1,67 s)
∆t(total) = 2 x 1,666 = 3,33 s
3.3 POSITIVE MARKING FROM QUESTION 3.2:
OPTION 1:
UPWARDS POSITIVE:
For stone Y For stone X
1 2 1 2
∆y = vi ∆t + a(∆t) ✓ ∆y = vi ∆t + a(∆t)
2 2
5 2
49 5 1 2
1 = (49)(5) ✓+ 2(-9,8)(5) ✓
H=( ) (3) + 2(-9,8)(3) ✓
3 245 245
245 = = 9( )✓ = 9H
H=( )m 2 18
18
DOWNWARDS POSITIVE:
For stone Y For stone X
1 2 1 2
∆y = vi ∆t + 2a(∆t) ✓ ∆y = vi ∆t + a(∆t)
2
49 5 1 5 2 1 2
H = (− ) (3) + 2(9,8)(3) ✓ = (-49)(5) ✓+ 2(9,8)(5) ✓
3
245 245 245
H = (− )m =- = 9(− )✓ = 9H
18 2 18
OPTION 2: For stone X
UPWARDS POSITIVE: 1
∆y = vi∆t + a∆t2
2
1
For stone Y = (16.333)(1,666) + (9,8)(1,666)2✓
2
1 = 13,61 m = H
∆y = vi∆t + a∆t2✓
2 13,61 X 9 = 122,49 m = 9H(122,5 m)✓
1
= (49)(5) ✓+ (-9,8)(5)2✓
2
= 122,5 m
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Marking Guidelines
DOWNWARDS POSITIVE: For stone X
1
∆y = vi∆t + a∆t2
For stone Y 2
1
1 = (-16.333)(1,666) + (9,8)(1,666)2✓
∆y = vi∆t + a∆t2✓ 2
2 = - 13,61 m = H
1
= (-49)(5) ✓+ (9,8)(5)2✓ -13,61 X 9 = -122,49 m = 9H(122,5 m)✓
2
= -122,5 m (5)
3.4 POSITIVE MARKING FROM QUESTION 3.2:
49 49
Velocity (ms-1 ) Velocity (ms-1 )
0 5 10 0 5 10 Time (s)
Time (s)
-49 -49
Marking criteria:
• Correct shape (Should intersect t-axis) ✓
• Final velocity and initial velocity shown ✓
• 5 s shown for maximum height ✓ (3)
[14]
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Marking Guidelines
QUESTION 4
4.1 The product of an object’s mass and its velocity. ✓✓ (2 or 0) (2)
4.2 The total (linear) momentum of an isolated system remains constant (is
conserved). ✓✓ (2)
4.3
OPTION 1 OPTION 2
∑ pi = ∑ pf Any one✓ ∆pA = - ∆pB Any one✓
mA vAi +mB vBi = mA vAf + mB vBf mA (vAf − vAi ) = mB (vBf - vBi )
mA (4) + mB (-1) ✓= mA (1) + mB (3)✓ mA (1-4) ✓ = -mA (3-(−1)) ✓
4mA - mA = 3mB + mB mA (-3) = −mB (4)
3mA = 4mB ✓ mA (-3) = mB (4) ✓
mA 4 mA -4 4
mB
=
3
= =
mB -3 3
mA : mB = 4:3 mA : mB = 4:3
Marking criteria:
• Formula
• Right hand substitution into formula
• Left hand substitution into formula
• This step: mA (-3) = mB (4) (4)
✓
4.4 pi
✓ pf ∆p ✓ (3)
Criteria mark
• Large initial momentum in the same direction as final momentum ✓
• Small final momentum in the same direction as initial momentum
✓
• Change in momentum in the opposite direction ✓
[11]
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Marking Guidelines
QUESTION 5
5.1 The net work done on an object is equal to the change in the object’s kinetic
energy. ✓✓
OR:
The work done on an object by the net force is equal to the change in the object’s
kinetic energy. ✓✓ (2)
OPTION 1:
5.2 Wnet = ∆EK OR Wf + Ww + WN = ∆EK Any one✓
1
f∆xcos θ + mg∆x(cos θ) + 0 = 2m(vf2 − v2i )
1 2 2
(45)(∆x)( cos 180°) + (10)(9,8)(∆x)( cos 125°) ✓+ 0 = 2(10)(0 - 8,84 )✓
-45∆x – 56,2105∆x = -390,728
∆x = 3,86 m
x = 3,86 m✓ (4)
NB: The work done by the gravitational force W w can also be calculated
as follows:
OR: Ww = -∆Ep
Ww = mgsinθ∆xcos
= (10)(9,8)(sin35°)xcos180° = mg(hi – hf)
= (-56,2105x)J =(10)(9,8)(0 – xsin35°)
= (-56,2105x)J
OPTION 2:
Wnc = ∆Ep + ∆Ek
1
= mg(hf – hi) + 2m(vf2 − v2i ) Any one✓
1
Wf = mg(hf – hi) + 2m(vf2 − v2i )
1
f∆xcos θ = mg(hf – hi) + 2m(vf2 − v2i )
1
(45)xcos 180° = (10)(9,8)(xsin35° - 0)✓ +2 (10)(02 - 8,842 )✓
-45x = 56,2105x – 390,728
x = 3,86 m✓
5.3 N
f
● Accepted labels
N✓ FN /Normal force/Fnormal
f✓ f/Ff / frictional force/ fs
w✓ Fg/mg/weight/gravitational force
w
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Marking Guidelines
Notes:
• Mark is awarded for label and arrow.
• Do not penalize for length of arrows
• Deduct 1 mark for any additional force.
• If force(s) do not make contact with dot/body: 2/3
• If arrows missing: 2/3 (3)
5.4 OPTION 1: OPTION 2:
fs = wⅡ = mgsin θ✓ µs = tanθ = tan35° =0,7002
=(10)(9,8)(sin 35°)✓ fs = µsN = µsmgcosθ (ANY ONE)✓
fs = 56,21 N ✓ =(0,7002)(10)(9.8)(cos35°)✓
=56,21 N✓ (3)
[12]
QUESTION 6
6.1 The apparent change in frequency (or pitch) of the sound detected by a listener,
because the sound source and the listener have different velocities relative to
the medium of sound propagation. ✓✓ (2)
6.2 v = fs λ ✓
340 = (300)λ✓
λ = 1,13 m ✓ (3)
6.3 ANY ONE:
• To monitor the heartbeat of a foetus (unborn baby).✓
• To measure the rate of blood flow.✓ (1)
6.4.1 OPTION 1: OPTION 2:
v±vL v- vS
fL = ( ) fs ✓ λB = ✓
v±v S
fs
340 340-30 ✓
= (340-30) (300) ✓ =
300✓
= 329,032 Hz = 1,03 m✓
v = fL λ
340 = (329,032)λ ✓
(4)
λ = 1,033 m ✓
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Marking Guidelines
6.4.2
OPTION 1: OPTION 2:
v±vL V- VS
fL = ( ) fs λA = ( )✓
v±v S fs
340 ✓ 340+30
= (340+30) (300)✓ =(
300
)✓
= 275,676 HZ = 1,23 m ✓
v=fλ
(340) = (275,676) λ
340
λ= (3)
275,676
= 1,23 m ✓
6.5 Less than✓ (1)
[14]
QUESTION 7
7.1.1 Distance (between the point charges)/medium/air✓ (1)
7.1.2 The electrostatic force is directly proportional to the product of charges.✓ (1)
7.1.3 ∆F NOTE: accept any
gradient = 2
∆Q value from the graph
(4-3)X 1012
= 2 ✓
∆Q
1 X1012
=
1✓
-2
= 1 X 1012 NC ✓ (3)
7.1.4 KQ1 Q2
F= ✓
r2
F k
2 = r2
Q
9 x 109
1 X 1012 ✓= ✓
r2
r2 = 9 x 10-3
r = 0,09487 m (0,095 m)✓
KQ2 3
NOTE: If F = is used, then maximum:
r2 4 (4)
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Marking Guidelines
7.2.1 A region of space in which an electric charge experiences a force. ✓✓ (2)
7.2.2 kQ
E= ✓
r2
Enet,p = 0
kQ1 kQ2
✓=
r2 r2
(9 X 10 )(8 X 10-6 )
9
(9 X 109 )(2 X 10-6 )
= ✓
(0,4-d)2 d2
ACCEPT: If 10-6 is omitted since it appears on both sides.
d2 (2 X 10-6 )
(0,4-d)2
= -6
(8 X 10 )
= 0,25
d
= 0,5
0,4-d
d = 0,1333 m
∴The distance is 0,1333 m ✓ (4)
7.2.3 OPTION 1: OPTION 2:
Q1 + Q2 Q1 + Q2
Qnew = Qnew =
2 2
8 X 10-6 +2 X 10-6 8 X 10-6 +2 X 10-6
= ✓ = ✓
2 2
= 5 𝑋 10−6 C = 5 𝑋 10−6 C
Q Q
n= ✓ n= ✓
e e
5 𝑋 10−6 − 8 𝑋 10−6 5 X 10-6 - 2 X 10-6
n= ✓ n= ✓
−1,6 X 10−19 -1,6 X 10-19
n = 1,875 x 1013 electrons ✓ n = 1,875 x 1013 electrons ✓ (4)
[19]
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Marking Guidelines
QUESTION 8
8.1 Emf✓ (1)
8.2.1 Vlost = Ir
24 – 21,6✓ = I(2)
I = 1,2 A
Itotal = 1,2 A
V12 Ω = IR = (1,2)(12)✓ = 14,4 V
V10 Ω = 21,6 – 14,4 = 7,2 V
V 7,2
I10 Ω = R ✓= ✓= 0,72 A✓
10 (5)
IA = 0,72 A
8.2.2 IX = 1,2✓ – 0,72
= 0,48 A
V 7,2
RX = ✓= ✓
I 0,48
= 1,50 Ω✓ (4)
8.3 POSITIVE MARKING FROM QUESTION 8.2.1
P = I2R✓
= (1,2)2✓ (12)✓
= 17,28 W✓
(4)
8.4 Decreases ✓
• Total resistance in the circuit increases. ✓
I
• Current in the circuit decreases (I R). ✓
• P = I 2R; when R is constant, P decreases ✓
(4)
[18]
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Marking Guidelines
QUESTION 9
9.1.1 From electrical energy to mechanical energy. ✓ (1)
9.1.2 Clockwise. ✓ (2)
9.1.3 (carbon) brush✓✓ (1)
9.1.4 It reverses the direction of the current in the coil after each half-cycle. ✓ (1)
9.1.5 Increases. ✓
The current increases✓ (2)
9.2.1 The rms potential difference is the AC potential difference which
dissipates/produces the same amount of energy as an equivalent DC potential
difference✓✓
ACCEPT:
The rms voltage is the DC potential difference which dissipates/produces the (2)
same amount of energy as the equivalent AC potential difference✓✓
9.2.2 Vrms
Vrms = ✓
√2
Vrms
200 = ✓
√2
Vrms = (200)(√2)
Vrms = 282,8427 V✓ (3)
[12]
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Marking Guidelines
QUESTION 10
10.1.1 The process whereby electrons are ejected from a metal surface when light of
suitable frequency is incident on that surface. ✓✓ (2)
10.1.2 The minimum energy that an electron in the metal needs to be emitted from
the metal surface.✓✓ (2)
10.1.3 (a) Frequency (of the incident light). ✓ (1)
(b) Frequency (of the incident light).✓ (1)
10.1.4 E = hf
hc
E =λ ✓
(6,63 X 10-34 )(3 X 108 )
✓
∴E = -9
(450 X 10 ) ✓
E = 4,42 X 10−19 J ✓
Since photon energy is less than the work function of the metal, so, no
emission occurs. ✓ (5)
10.2.
Increasing energy
1880 nm ✓
486 nm ✓ 656 nm ✓
[14]
TOTAL: 150
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