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NATIONAL
SENIOR CERTIFICATE
NASIONALE
SENIOR SERTIFIKAAT
GRADE/GRAAD 12
PHYSICAL SCIENCES: PHYSICS (P1)
FISIESE WETENSKAPPE: FISIKA (V1)
NOVEMBER 2017
MARKING GUIDELINES/NASIENRIGLYNE
MARKS/PUNTE: 150
These marking guidelines consist of 20pages.
Hierdie nasienriglyne bestaan uit 20 bladsye.
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Physical Sciences Grade 12 Paper 1 NSC November 2017 Memo
Grade 12 Physical Sciences Paper 1 memorandum from the NSC November Exam 2017, 20 pages. Read online or download the free PDF.
Physical Sciences · Grade 12 · NSC November Exam · 2017. Memorandum, 20 pages. Read online or download the PDF.
- Subject
- Physical Sciences
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- Grade 12
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- Memorandum
- Year
- 2017
- Exam period
- NSC November Exam
- Paper
- 1
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QUESTION 1 / VRAAG 1
1.1 B (2)
1.2 D (2)
1.3 A (2)
1.4 C (2)
1.5 B (2)
1.6 A (2)
1.7 D (2)
1.8 B (2)
1.9 C (2)
1.10 D (2)
[20]
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Physical Sciences P1/Fisiese Wetenskappe V1 3 DBE/November 2017
NSC/NSS – Marking Guidelines/Nasienriglyne
QUESTION 2 / VRAAG 2
2.1.1 An object continues in its state of rest or uniform motion (moving with
constant velocity) unless it is acted upon by an unbalanced (resultant/net)
force.
OR
A body will remain in its state of rest or motion at constant velocity unless a
resultant/net force acts on it.
OR
A body will remain in its state of rest or of uniform motion in a straight line at
constant velocity/speed unless a non-zero resultant/net force acts on it.
'n Liggaam sal in sy toestand van rus of uniforme beweging (teen konstante
snelheid) volhard tensy 'n ongebalanseerde (resulterende/netto) krag daarop
inwerk.
OF
'n Liggaam sal in sy toestand van rus of beweging teen konstante snelheid bly
tensy 'n resulterende/netto krag daarop inwerk
OF
'n Liggaam sal in sy toestand van rus of uniforme beweging in ‘n reguitlyn
teen konstante snelheid/spoed volhard tensy 'n nie-nul resulterende/netto
krag daarop inwerk. (2)
2.1.3
N F
fk
w
Accepted Labels/Aanvaarde benoemings
F g / F w /weight/mg /78,4 N/gravitational force
w
F g / F w /gewig/mg/78,4 N/gravitasiekrag
F app /F A / applied force (Accept T / tension)
F
F toegepas / F T / toegepaste krag (Aanvaar T / spanning)
fk (kinetic) Friction/F f /f/(kineties) wrywing/F w
N F N /Normal (force)/Normaal(krag)/ 67,9 N
(4)
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Physical Sciences P1/Fisiese Wetenskappe V1 4 DBE/November 2017
NSC/NSS – Marking Guidelines/Nasienriglyne
2.1.3 F net = ma
F net = 0
F+(-f k ) + (-F gll ) = ma
F- (f k + F gll ) = ma
F - 20,37 - (8)(9,8)sin30o = 0
F = 59,57 N (5)
OPTION 1/OPSIE 1 OPTION 2/OPSIE 2
2.1.4 F net = ma F net = ma
(F g|| - f k ) = ma (f k - F gll ) = ma
(8)(9,8)sin30o - 20,37 = 8a 20,37 + [-(8)(9,8)sin30o] = 8a
∴magnitude/grootte: a = 2,35 m·s-2 ∴a = -2,35 m·s-2
∴ magnitude/grootte: a = 2,35 m·s-2 (4)
2.2.1 Each body in the universe attracts every other body with a force that is
directly proportional to the product of their masses and inversely
proportional to the square of the distance between their centres.
Elke liggaam in die heelal trek elke ander liggaam aan met 'n krag wat direk
eweredig is aan die produk van hul massas en omgekeerd eweredig is aan
die kwadraat van die afstand tussen hul middelpunte.
OR/OF
Every particle in the universe attracts every other particle with a force along a
line joining them. The force is directly proportional to the product of the
masses of the particles and inversely proportional to the square of the
distance between them.
Elke partikel in die heelal trek elke ander partikel aan met 'n krag wat direk
eweredig is aan die produk van hul massas en omgekeerd eweredig is aan
die kwadraat van die afstand tussen hulle. (2)
OPTION 1/OPSIE 1 OPTION 2/OPSIE 2
2.2.2 GM mm
g= F = G 12 2
r2 r
(6,67 x 10 -11 ) M GmM
6= mg = 2
(700 × 10 3 )2 r
M = 4,41 x 1022 kg (6,67 ×10 -11 ) (200) M
(200)(6) =
(700 × 103 )2
M = 4,41 x 1022 kg (4)
[21]
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Physical Sciences P1/Fisiese Wetenskappe V1 5 DBE/November 2017
NSC/NSS – Marking Guidelines/Nasienriglyne
QUESTION 3 / VRAAG 3
3.1 OPTION 1/OPSIE 1
Upwards positive Downwards positive
Opwaarts positief: Afwaarts positief:
v f = v i + aΔt v f = v i + aΔt
0 = (12) + (-9,8)(Δt) 0 = (-12) + (9,8)(Δt)
Δt = 1,22 s Δt = 1,22 s
OPTION 2/OPSIE 2
Upwards positive Downwards positive
Opwaarts positief: Afwaarts positief:
v f 2 = v i 2 + 2aΔy v f 2 = v i 2 + 2aΔy
0 = 122 + 2(-9,8)Δy 0 = (-12)2 + 2(9,8)Δy
Δy = 7,35 Δy = -7,35
Δy = v i Δt + ½ aΔt2 Δy = v i Δt + ½ aΔt2
7,35 =12Δt + ½ (-9,8)Δt2 -7,35 = -12Δt + ½ (9,8) Δt2
Δt = 1,22 s Δt = 1,22 s
OPTION 3/OPSIE 3
Upwards positive Downwards positive
Opwaarts positief: Afwaarts positief:
v f 2 = v i 2 + 2aΔy v f 2 = v i 2 + 2aΔy
0 = 122 + 2(-9,8)Δy 0 = (-12)2 + 2(9,8)Δy
Δy = 7,35 m Δy = -7,35 m
v + vf v + vf
Δx = i Δt Δx = i Δt
2 2
(12 + 0) (- 12 + 0)
7,35 = Δt - 7,35 = Δt
2 2
Δt = 1,22 s Δt = 1,22 s
OPTION 4/OPSIE 4
(E mech ) A = (E mech ) top
(½ mv2 + mgh) A = (½ mv2 + mgh) top
½m(12)2 + 0 = 0 + m(9,8)(h)
∴h = Δy = 7,35 m
OR/OF v + vf
Δx = i Δt
W net = ΔE k 2
F net Δycosθ = ½ m(v f 2 – v i 2) (12 + 0)
m(9,8)Δycos 180o = ½ m(02 – (12)2) 7,35 = Δt
2
Δy = 7,35 m Δt = 1,22 s
OR/OF
ΔE p + ΔE k = 0
mg(h f – h i ) + ½ m(v f 2 – v i 2) = 0
m(9,8)(h – 0) + ½(m)(0 - 122) = 0
∴h = Δy = 7,35 m
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OPTION 5/OPSIE 5
Upwards positive Downwards positive
Opwaarts positief: Afwaarts positief:
F net Δt = m(v f - v i ) F net Δt = m(v f - v i )
mgΔt = m(v f – v i ) mgΔt = m(v f – v i )
(-9,8)Δt = (0 – 12) (9,8)Δt = (0 – (-12))
Δt = 1,2245 s Δt = 1,2245 s
OPTION 6/OPSIE 6
Upwards positive Downwards positive
Opwaarts positief: Afwaarts positief:
Δy = v i Δt + ½ aΔt2 Δy = v i Δt + ½ aΔt2
0 = 12Δt + ½ (-9,8)Δt2 0 = -12Δt + ½ (9,8)Δt2
Δt = 2,4490 s Δt = 2,4490 s
Δt = ½ (2,4490) Δt = ½ (2,4490)
= 1,2245 s = 1,2245 s (3)
3.2 OPTION 1/OPSIE 1
Upwards positive Downwards positive
Opwaarts positief: Afwaarts positief:
v f = v i + aΔt v f = v i + aΔt
-3v = -v + (-9,8)(1,22) 3v = v + (9,8)(1,22)
-1 -1
v = 5,98 m∙s (5,978 – 6,03 m∙s ) v = 5,98 m∙s-1(5,978 – 6,03 m∙s-1)
OPTION 2/OPSIE 2
Upwards positive Downwards positive
Opwaarts positief: Afwaarts positief:
F net Δt = m(v f - v i ) F net Δt = m(v f - v i )
mgΔt = m(v f – v i ) mgΔt = m(v f – v i )
(-9,8)(1,2245) = -3v – (-v) (9,8)(1,2245) = 3v - v
v = 6,00 m∙s-1 v = 6,00 m∙s-1 (4)
3.3 OPTION 1/OPSIE 1
Upwards positive Downwards positive
Opwaarts positief: Afwaarts positief:
Δy = v i Δt + ½aΔt2 Δy = v i Δt + ½aΔt2
= (-5,98)(2,44) + ½(-9,8)(2,44) 2 = (5,98)(2,44) + ½(9,8)(2,44) 2
= - 43,764 = 43,764
∴h = 43,76 m (43,764 – 44,08 m) ∴h = 43,76 m(43,764 – 44,08)
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OPTION 2/OPSIE 2
Upwards positive Downwards positive
Opwaarts positief Afwaarts positief:
v f = v i + aΔt v f = v i + aΔt
v f = - 5,98 + (-9,8)(2,44) v f = 5,98 + 9,8(2,44)
v f = - 29,892 m·s-1 = 29,892 m·s-1
v f 2 = v i 2 + 2aΔy v f 2 = v i 2 + 2aΔy
(-29,892)2 = (- 5,98)2 + 2(-9,8)Δy (29,892)2 = (5,98)2 + 2(9,8)Δy
Δy = - 43, 763 m Δy = 43,76 m
∴h = 43,76 m(43,764 – 44,08) ∴h = 43,76 m(43,764 – 44,08)
OPTION 3/OPSIE 3
Upwards positive Downwards positive
Opwaarts positief Afwaarts positief:
v f = v i + aΔt v f = v i + aΔt
v f = - 5,98 + (-9,8)(2,44) v f = 5,98 + 9,8(2,44)
-1
v f = - 29,892 m·s = 29,892 m·s-1
v + vf v + vf
Δx = i Δt Δx = i Δt
2 2
− 30 + ( −6,00) 30 + 6,00
= (2,4490 ) = (2,4490)
2 2
Δx = - 44,082 m Δx = 44,082 m
h = 44,082 m h = 44,082 m
OPTION 4/OPSIE 4
Upwards positive Downwards positive
Opwaarts positief Afwaarts positief:
For A/ Vir A For A/ Vir A
v f = v i + aΔt v f = v i + aΔt
-12 = 12 + (-9,8)Δt 12 = -12 + (9,8)Δt
Δt = 2,45 s Δt = 2,45 s
For B/ Vir B For B/ Vir B
2
Δx = v i Δt + ½ aΔt Δx = v i Δt + ½ aΔt2
= (-5,98)(2,45) + ½ (-9,8)(2,45)2 = (5,98)(2,45) + ½ (9,8)(2,45)2
= - 44,06 m = 44,06 m
h = 44,06 m h = 44,06 m (3)
OPTION 5/OPSIE 5
Upwards positive Downwards positive
Opwaarts positief Afwaarts positief:
Δy = v i Δt + ½aΔt2 Δy = v i Δt + ½aΔt2
Δy A = 12Δt + ½ aΔt2 Δy A = -12Δt + ½ aΔt2
Δy B = -6Δt + ½ aΔt2 Δy B = 6Δt + ½ aΔt2
Δy A – Δy B = 12Δt – (-6Δt) Δy A – Δy B = 12Δt – (-6Δt)
0 – Δy B = 18Δt 0 – Δy B = -18Δt
= 18(2,44) = -18(2,44)
= 43,92 m = 43,92 m
h = 43,92 m h = 43,92 m (3)
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OPTION 6/OPSIE 6
Upwards positive Downwards positive
Opwaarts positief Afwaarts positief:
W net = ΔE k W net = ΔE k
mgΔycosθ = ½ m(v f 2 – v i 2) mgΔycosθ = ½ m(v f 2 – v i 2)
o 2 2
(-9,8)hcos0 = ½ (-20) – ½ (-6) (9,8)hcos0o = ½ (20)2 – ½ (6)2
h = 44,082 m h = 44,082 m
OPTION 7/OPSIE 7
(E p + E k ) top/bo = (E p + E k ) bottom/onder
mgh i + ½ mv i 2 = mgh f + ½ mv f 2
(9,8)h + ½ (6)2 = (9,8)(0) + ½ (30)2
h = 44,082 m (3)
3.4
UPWARDS AS POSITIVE/OPWAARTS AS POSITIEF
velocity (m∙s-1) A
snelheid (m∙s-1)
1,22
time (s)
-5,98
tyd (s)
B
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Physical Sciences P1/Fisiese Wetenskappe V1 9 DBE/November 2017
NSC/NSS – Marking Guidelines/Nasienriglyne
DOWNWARDS AS POSITIVE/AFWAARTS AS POSITIEF
velocity (m∙s-1)
snelheid (m∙s-1)
B
5,98
1,22 time (s)
A tyd (s)
Criteria for graph/Kriteria vir grafiek Marks/Punte
Time 1,22 s shown correctly/Tyd 1,22 s korrek getoon
Initial velocity for stone B at time t = 0 correctly shown with correct signs
/ Aanvanklike snelheid vir klip B korrek met korrekte tekens getoon
Two sloping parallel lines with A crossing the time axis /Twee skuins
parallelle lyne met A wat die tyd-as kruis
Straight line graph for A parallel to graph B, extending beyond the time
when B hits the ground/ Reguitlyn grafiek A parallel aan grafiek B
verleng verby die tyd wanneer B die grond tref
(4)
[14]
QUESTION 4 /VRAAG 4
4.1 The total linear momentum in an isolated/closed system is constant.
Die totale liniêre momentum in 'n geïsoleerde (geslote) sisteem is konstant
OR/OF
In an isolated/closed system, total linear momentum before collision is equal
to total linear momentum after collision.
In 'n geïsoleerde (geslote) sisteem is die totale liniêre momentum voor die
botsing gelyk aan die totale momentum na die botsing. (2)
4.2 Σp i = Σp f
m B v Bi + m b v bi = m B v Bf + m b v bf
Δp bullet = -Δp block
(0,015)(400) + 0 = (0,015)v Bf + 2(0,7)
V Bf = 306,67 (306,666)m∙s-1 (4)
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Physical Sciences P1/Fisiese Wetenskappe V1 10 DBE/November 2017
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4.3 OPTION 1/OPSIE 1
F net Δt = Δp
Δp = mv f - mv i
For bullet / Vir koeël For block / Vir blok
Δp = (0,015)(306,666 – 400) Δp = (2)(0,7 - 0)
= -1,4 kg∙m∙s-1 = 1,4 kg∙m∙s-1
Fnet(0,002) = -1,4 Fnet(0,002) = 1,4
Fnet = -700 N Fnet = 700 N
W net = ΔE k
F net Δxcosθ = ½ m(v f 2 – v i 2)
(700)Δxcos180o = ½ (0,015)(306,672 – 4002)
Δx = 0,71 m
F net = ma Δx = v i Δt + ½ aΔt2
-700 = (0,015)a = (400)(0,002) + ½(-46 666,67)(0,002)2
OR/OF = 0,71 m (0,70667) m
F met = ma OR/OF
700 = (0,015)a v f 2 = v i 2 + 2aΔx
(306, 67)2 = (400)2 + 2(-46 666,67)Δx
a = - 46 666,67 Δx = 0,71 m (0,70667 m)
or/of 46 665 m·s-2
OPTION 2/OPSIE 2
v f = v i + aΔt
306,666 = 400 + a (0,002)
a = -46 667 m·s-2
v f 2 = v i 2 + 2aΔx
(306,666)2 = 4002 + 2(-4667) Δx
Δx = 0,71 m (0,706 m)
OPTION 3/OPSIE 3
v + vf
Δx = i Δt
2
400 + 306,666
= (0,002)
2
= 0,71 m (0,707) m
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Physical Sciences P1/Fisiese Wetenskappe V1 11 DBE/November 2017
NSC/NSS – Marking Guidelines/Nasienriglyne
OPTION 4/OPSIE 4
W net = ΔK/ΔE k
F net Δxcos θ = maΔxcosθ = ΔK/ΔE k
v f = v i + aΔt
306,666 = 400 + a (0,002)
a = -46 667 m·s-2
W net = ΔK/ΔE k
F net Δxcos θ = maΔxcosθ = ΔK/ΔE k
(0,015)(46 667)Δxcos180o = ½(0,015)(306,6662 – 4002)
Δx = 0,71 m (0,707)
OR/OF
W nc = ΔE p + ΔE k
(0,015)(46 667)Δxcos180o = ½(0,015)(306,6662 – 4002)
Δx = 0,71 m (0,707) (5)
[11]
QUESTION 5/VRAAG 5
5.1 The net/total work done (on an object) is equal to the change in the object's
kinetic energy.
Die netto/totale arbeid wat (op 'n voorwerp) verrig is is gelyk aan die
verandering in die voorwerp se kinetiese energie.
OR/OF
The work done on an object by a resultant/net force is equal to the change in
the object's kinetic energy.
Die arbeid verrig op in voorwerp deur die resultante/netto krag is gelyk aan
die verandering in die voorwerp se kinetiese energie. (2)
5.2 T
Accepted labels/Aanvaarde benoemings
● F g / F w / weight / mg/ 58,8N / gravitational force / F earth on block
w
F g / F w / gewig / mg /58,8 N/ gravitasiekrag / F aarde op blok
T F T / Tension/ spanning
w
5.3 W w = w∆xcosθ W w = - ∆E P
= mg∆xcosθ = - mg(h f – h i )
= (6)(9,8)(1,6)cos0o = - (6)(9,8)(0 – 1,6)
∴W = 94,08 J = 94,08 J (3)
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5.4 OPTION 1/OPSIE 1
W net = ∆E K /∆K = ½m(v f 2 – v i 2)
W net = F net ∆xcosθ
W net = W f + W g + W N
= µ k NΔxcosθ + W g + W N
W net = (0,4)(4)(9,8)(1,6)cos180o + 94,08 + 0
= 68,992 J
W net = ½m(v f 2 – v i 2)
68,992= ½(4)(v f 2 – 0) + ½(6)(v f 2 – 0)
v f = 3,71 m∙s-1
OPTION 2/OPSIE 2
W nc = ΔE p + ΔE k
fΔxcosθ = (m 1 gh f – m 1 gh i ) + (½m 1 v f 2 - ½m 1 v i 2) + (½m 2 v f 2 - ½m 2 v i 2)
(0,4)(4)(9,8) (1,6) cos 180o = [0 - (6)(9,8)(1,6)]+ (½(6)v f 2 + ½(4)v f 2 - 0)
68,992 = 5v f 2
v f = 3,71 m∙s-1
OPTION 3/OPSIE 3 F net = ma
= (6)(4,312)
f = µ N = (0,4)(4)(9,8) = 15,68 N = 25,872
k k
T – f k = ma
W net = F net Δxcosθ
w – T = ma
= (25,872)(1,6)cos0o
T – 15,68 = 4a … .(i) = 41,3952 J
(6)(9,8) – T = 6a ……..(ii)
∴a = 4,312 m·s-2 W net = ΔE k
41,3952 = ½ m(v f 2 – v i 2
∴T = 32,928 N 41,3952 = ½ (6)(vf 2 – 0)
vf = 3,7146 m∙s-1
Above calculations can be
done with 4 kg or 10 kg /
Bostaande berekeninge
kan met 4 kg of 10 kg
gedoen word
4 kg block 6 kg block
W net = ∆E K /∆K W net = ∆E K /∆ K
W f + W T = ½m(v f 2 – v i 2) W w + W T = ½m(v f 2 – v i 2)
fΔxcos180o + TΔxcos0o = ½(4)(v f 2 – 0) mgΔxcos0o + TΔxcos180o = ½(6)(v f 2 – 0)
(15,68)(1,6)(-1) + (32,928)(1,6)(1) = 2v f 2 (6)(9,8)(1,6)(1)+ (32,928)(1,6)(-1)= 3v f 2
v f = 3,72 m·s-1 v f = 3,72 m·s-1
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OPTION 4/OPSIE 4
W net = ∆E K /∆K
For the 4 kg mass / Vir die 4 kg massa
T(1,6)cos0o + [(0,4)(9,8)(4)](1,6)cos180o = ½(4)v2 – 0)
For the 6 kg mass/Vir die 6 kg massa
(6)(9,8)(1,6)]cos0o+ T(1,6)cos180o = ½(6)(v2 – 0)
Adding the two equations / Optel van twee vergelykings
68,992 = ½ (4)v2 + ½ (6)v2
5v2 = 68,992
v = 3,71 m·s-1
OPTION 5/OPSIE 5
W net = ΔE k
F net Δxcosθ = ½ m(vf 2 –v i 2)
(F g – f)Δxcosθ = ½m(v f 2 –vi 2)
[(6)(9,8) – (0,4)(4)(9,8)](1,6)cos0o = ½(10)(vf 2 - 0)
v f = 3,71m.s-1 (5)
[12]
QUESTION 6 / VRAAG 6
6.1 It is 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.
Dit is die verandering in frekwensie (of toonhoogte) van die klank
(waargeneem deur 'n luisteraar) omdat die klankbron en die luisteraar
verskillende snelhede relatief tot die medium van klankvoortplanting het.
OR/OF
An (apparent) change in (observed/detected) frequency (pitch),
(wavelength) as a result of the relative motion between a source and an
observer (listener).
'n Skynbare verandering in (waargenome) frekwensie
(toonhoogte),(golflengte) as gevolg van die relatiewe beweging tussen die
bron en 'n waarnemer / luisteraar. (2)
6.2.1 170 Hz (1)
6.2.2 130 Hz (1)
6.3 POSITIVE MARKING FROM QUESTIONS 6.2.1 and 6.2.2/
POSITIEWE NASIEN VANAF VRAAG 6.2.1 en 6.2.2
v ± vL
fL = fs
v ± vs
(340 + 0)
170 = ×f 1
(340 - v s ) s
(340 - 0)
130 = × fs 2
340 + v s
v s = 45,33 m∙s-1 (45,33 – 45,45 m∙s-1) (6)
[10]
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QUESTION 7 / VRAAG 7
7.1 The magnitude of the electrostatic force exerted by one point charge on
another point charge is directly proportional to the product of the (magnitudes
of the) charges and inversely proportional to the square of the distance (r)
between them.
Die grootte van die elektrostatiese krag uitgeoefen deur een puntlading op 'n
ander puntlading is direk eweredig aan die produk van die (groottes van die)
ladings en omgekeerd eweredig aan die kwadraat van die afstand (r) tussen
hulle.
OR/OF
The force of attraction or repulsion between two point charges is directly
proportional to the product of the charges and inversely proportional to the
square of the distance between them.
Die aantrekkings- of afstotingskrag tussen twee puntladings is direk eweredig
aan die produk van die ladings en omgekeerd eweredig aan die kwadraat van
die afstand tussen hulle. (2)
7.2 OPTION 1/ OPSIE 1
QQ
F = k 12 2
r
(9 × 10 9 )(6 × 10 -6 )(8 × 10 −6 )
=
(0,2)2
= 10,8 N
OPTION 2/ OPSIE 2
kQ (9 × 10 9 )(8 × 10 −6 )
E= 2
= 2
= 1,8 x 104 N∙C-1
r (0,2)
F = Eq = (1,8 x 104)(6 x 10-6) = 10,8 N (4)
FXY
7.3
Fnet
FZY
(3)
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7.4 OPTION 1 /OPSIE 1
2 2 2
Fnet = FXY + FZY
15,20 2 = 10,8 2 + FZY
2
F ZY = 10,696 N
Q Q
F ZY = k Z 2 Y
r
8 × 10 -6 × Q Z
10,696 = 9 × 10 9 ×
(0,30)2
Q Z = 1,34 x 10-5 C
OPTION 2 /OPSIE 2
10,8
cosθ = FXY = 10,8 N
15,2 θ
θ = 44,72o
Fnet = 15,20 N
F F
sin 44,72 = ZY OR/OF tan 44,72 = ZY
15,2 FXY
F ZY = 10,696 N
QZQ Y
F ZY = k
r2
8 × 10 -6 × Q Z
9
10,696 = 9 × 10 ×
(0,30)2
Q Z = 1,34 x 10-5 C (4)
[13]
QUESTION 8 / VRAAG 8
8.1 Electric field at a point is the force per unit positive charge placed at that
point.
Elektriese veld by 'n punt is die krag per eenheids positiewe lading geplaas
by daardie punt. (2)
8.2 kQ
E=
r2
E net = (E A + E B )
(
9 1,5 × 10
)
-6
(
9 2,0 × 10
-6
)
= 9 ×10 + 9 × 10
(0,4)2 (0,3)2
= 2,84 x 105 N∙C-1 (4)
8.3 OPTION 1/OPSIE 1
F E = qE
= (3,0 x 10-9)( 2,84 x 105)
= 8,52 x 10-4 N
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OPTION 2/OPSIE 2
kQ Q
F= 12 2
r
F net = (F A + F B )
(9 × 10 9 )(3 × 10 −6 )(1,5 × 10 −6 ) (9 × 10 9 )(3 × 10 −6 )(2,0 × 10 −6 )
= +
(0,4)2 (0,3)2
= 8,53 x 10-4 N (3)
[9]
QUESTION 9 / VRAAG 9
9.1.1 The potential difference (voltage) across a conductor is directly proportional
to the current in the conductor at constant temperature.
Die potensiaalverskil (spanning) oor 'n geleier is direk eweredig aan die
stroom in die geleier by konstante temperatuur.
OR/OF
The current in a conductor is directly proportional to the potential difference
(voltage) across the conductor if temperature is constant
Die stroom in 'n geleier is direk eweredig aan die potensiaalverskil
(spanning) oor die geleier indien die temperatuur konstant is. (2)
9.1.2 (Equivalent) resistance/ (Ekwivalente) weerstand (1)
9.1.3 ΔV
Gradient/Helling =
ΔI
2-0
= = 4 (Ω)
0,5 - 0 (2)
9.1.4 OPTION 1/OPSIE 1
In series R 1 + R 2 = 4 Ω .............(1)
R1R2
In parallel = 1 Ω ..........(2)
R1 + R2
R1R2 = 4 Ω
∴R 1 = R 2 = 2 Ω
OPTION 2/OPSIE 2
For graph X/Vir grafiek X:
R 1 + R 2 = 4………………(1)
For graph Y/Vir grafiek Y
1 1 1
= +
R // R1 R 2
1 1 1
+ = ...........(2)
1R R 2 1
R 12 - 4R 1 + 4 = 0
R 1 = 2 Ω (4)
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9.2.1 V
I=
R
5
=
(RM + RN )
5
=
( 6)
= 0,83 A (3)
9.2.2 OPTION 1/OPSIE 1 OPTION 2/OPSIE 2
Ɛ = I(R + r) Ɛ = (V s + V // + V r ) / V ext/eks + V int
= [5 + (0,833 x 1,5) + (0,9 x 0,833)]
= 0,83[(6 +1,5) + 0,9]
= 6,999 V
= 6,997 V = 7(,00) V (6,972 – 7,00 V)
= 7(,00) V (6,972 – 7,00 V)
9.2.3 The resistance R N will be 3 Ω
The voltage divides (proportionately) in a series circuit. Since the voltage
across M is half the total voltage, it means the resistances of M and N are
equal.
Die weerstand R N sal 3 Ω wees.
Die potensiaalverskil verdeel (eweredig) in 'n serie stroombaan. Aangesien
die potensiaalverskil oor M die helfte is van die totale potensiaalverskil,
beteken dit dat die weerstande van M en N gelyk is. (2)
[18]
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QUESTION 10 / VRAAG10
10.1
10.1.1 Mechanical to electrical / Meganies na elektries (1)
10.1.2
Induced emf/ B D Induced emf/ B D
Geinduseerde emk Geinduseerde emk
A C A t (s) A C A t (s)
OR/OF
Induced emf/ Induced emf/
A C A A C A
t (s) t (s)
Geinduseerde emk B D Geinduseerde emk B D
Criteria for graph/Kriteria vir grafiek Marks/Punte
Correct DC shape, starting from zero/Korrekte GS vorm wat by nul begin
Positions ABCDA correctly indicated on the graph/Posisies ABCDA of
grafiek aangedui (2)
10.2.1 20,5 Ω (1)
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10.2.2 OPTION 1/OPSIE 1
Vrms 25
I rms = =
R 20,5
= 1,22 (1,2195) A
P ave = I rms 2 R P ave = I rms 2 R W = I2 rms R∆t
=(1,22)2(0,5) = (1,22)2(20) = (1,22)2 (0,5)(1)
= 0,74 W = 29,77 W = 0,74 J
V 2 OR/OF Vrms 2
Pave = rms Pave =
R R
V rms/wgk device/toestel =
(25)2 20
(25)2
Pave = × 25 = 24,39 V Pave =
20,5 20,5 20,5
P ave = 30,49 W P ave = 30,49 W
P ave = V rms I rms
Actual energy delivered per Actual energy delivered per
= (24,39)(1,22) second(power) / Energie
second(power) / Energie aan
toestel gelewer per sekonde = 29,76 W aan toestel gelewer per
(drywing) sekonde (drywing)
= (30,49– 0,74) = (30,49 – 0,74)
= 29,75 W = 29,75 W
OPTION 2/OPSIE 2
20
V rms/wgk device/toestel =× 25 = 24,39 V
20,5
Vrms 2 (24,39)2
Pave = = = 29,74 W
R 20 (5)
[9]
QUESTION 11 / VRAAG 11
11.1.1 (Line) emission (spectrum) / (Lyn) emissiespektrum (1)
11.1.2 (Line) absorption (spectrum ) / (Lyn) absorpsiespektrum (1)
11.2.1 Emission / Emissie (1)
11.2.2 Energy released in the transition from E 4 to E 2 = E 4 – E 2
Energie vrygestel in die oorgang vanaf E 4 na E 2 = E 4 – E 2
E 4 – E 2 = (2,044 x 10-18 – 1,635 x 10-18) = 4,09 x 10-19J
E = hf
4,09 x 10-19 = (6,63 x 10-34)f
f = 6,17 x 1014 Hz (4)
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11.2.3 E = W 0 + E k(max)
hf = hf 0 + E k(max) Any one/Enige een
2
hf = hf 0 + ½ m v max
2
E = W 0 + ½ m v max
4,09 x 10-19 = (6,63 x 10-34)(4,4 x 1014) + E k(max)
E k(max) = 1,17 x 10-19 J
OR/OF
E k(max) = E light/lig – W o
= hf light/lig – hf o Any one/Enige een
= (6,63 x 10-34)( 6,17 x1014) - (6,63 x 10-34)(4,4 x 1014)
= 1,17 x 10-19 J (4)
11.2.4
No / Nee
The threshold frequency is greater than the frequency of the photon.
Die drumpelfrekwensie is groter as die frekwensie van die foton
OR/OF
The frequency of the photon is less than the threshold frequency
Die frekwensie van die foton is minder as die drumpelfrekwensie
OR/OF
Energy of the photon is less than the work function of the metal
Energie van foton is minder as die van die arbeidsfunksie van die metaal (2)
[13]
TOTAL/TOTAAL: 150
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