INSTRUCTIONS TO CANDIDATES
- Write your index no in spaces provided.
- This paper consists of two sections A and B
- Answer all questions in the spaces provided
- Non-programmable calculators and mathematical tables may be used
- Show all your workings
SECTION |
QUESTION |
MAX. SCORE |
CANDIDATES SCORE |
A |
1 – 13 |
25 |
|
B |
14 |
10 |
|
15 |
09 |
||
16 |
13 |
||
17 |
12 |
||
18 |
11 |
||
TOTAL |
80 |
QUESTIONS
SECTION A (25 MARKS)
Answer all questions in this section.
- Figure 1 shows air flowing through a pipe of non-uniform cross-sectional area. Two pipes A and B are dipped into the liquid as shown.
- Indicate the levels of the liquid A and B. (1mk)
- Explain the answer in 11 (a) above. (1mk)
- A block of copper of mass 2kg and specific heat capacity of 400J/kg/K initially at 121ºC is immersed in water at 20ºC. If the final temperature is 21ºC, determine the mass of water. (Specific heat capacity of water is 4200J/kg/k) (3mks)
- Sketch a graph of velocity against time of a steel ball which is dropped to fall through glycerine in a measuring cylinder (2mks)
- State one advantage of a force pump over lift pump. (1mk)
- Name two forces that determine the shape of an oil drop on a table. (2mks)
- When hot tea is simultaneously poured into thick glass and thin glass of similar material, the thick glass is more likely to crack. Explain the observation. (2mks)
- Some water in a tin can was boiled for some time. The tin can was then sealed and cooled. After sometime it collapsed. Explain this observation (2mks)
- The figure below shows a uniform Metre rule pivoted at 30cm mark. It is balanced by weight of 2Nsuspended at the 5cm mark.
Determine the weight of the meter rule (3mks) - The figure below shows tow identical containers with water at different levels.
State and explain which container is stable. (2mks) - The figure below shows a mass of 200g connected by a string through a hollow tube to mass of 0.5kg. The 0.5kg mass is kept stationary in the air by whirling the 200g mass round in a horizontal circle of reading 1.0metre
Determine the angular velocity of the 200g mass (3mks) - State reason why heat transfer by radiation is faster than by conduction (1mk)
- A body is projected vertically upwards from the top of a building. If it lands on the base of the building, sketch the velocity time graph for the motion (2mks)
SECTION B: 55 MARKS
Answer all questions in this section.
-
- Distinguish between latent heat of fusion and specific latent of fusion. (1mk)
- Figure 8 shows a block of ice. A thin copper wire with two heavy weights hanging from its ends-passes over the block. The copper wire is observed to pass through the block of ice without cutting it in a process known as regelation.
- Explain this observation, (3mks)
- What would be the effect of replacing the copper wire with a cotton thread? (1mk)
- Explain. (2mks)
- Figure 9 shows one method of measuring the specific latent heat of fusion of ice. Two funnels A and B, contain crushed ice at 0°C.
The mass of melted ice from each funnel is measured after 11 minutes. The results are shown below.
Mass of melted ice in A = 24g
Mass of melted ice in B = 63g- What is the reason for setting up funnel A? (1mk)
- Determine the:
- Quantity of heat supplied by the heater. (2mks)
- mass of ice melted by the heater. (1mk)
- specific latent heat of fusion of ice. (2mks)
-
- State any one form of energy (1mk)
- An electric crane lifts a load of 2000kg through a vertical distance of 3.0m in 6 seconds
Determine:- The work done (2mrks)
- The power developed by the crane. (2mrks)
- The efficiency of the crane if it is operated by an electric motor rated 12.5kw. (2mrks)
- A bob of mass 20g is suspended using a string 4m long from a support and swung through a vertical height of 0.9m as shown in figure 9 below.
Fig. 9
Determine;- The potential energy of the bob at its position shown. (2mrks)
- The speed of the bob when passing through the lowest point during the swing. 2mks
-
- State Hooke’s Law (1mrk)
- The diagram below shows a graph of force against extension for a certain spring.
- What is the spring constant of the spring? (2 marks)
- What force would cause two such springs placed side by side to stretch by 10cm. (2mrks)
- The three springs shown below are identical and have negligible weight. The extension produced on the system of springs is 20cm.
Determine the constant of each spring. (2mks)
-
- State what is meant by an ideal gas. (1mk)
- The pressure acting on a gas in a container was changed steadily while the temperature of the gas was maintained constant. The value of volume V of the gas was measured for various values of pressure. The graph shows the relation between the pressure, p, and the reciprocal of volume 1/V.
- Suggest how the temperature of the gas could be kept constant. (1mk)
- Given that the relation between pressure P and the volume V of the gas is given by: PV = k, where k is constant, use the graph to determine the value of k. (3mks)
- What physical quantity does k represent? (1mk)
- State one precaution you would take when performing such an experiment. (1mk)
- A gas occupies a volume of 4000 litres at a temperature of 37ºC and normal atmospheric pressure. Determine the new volume of the gas if it heated at constant pressure to a temperature of 67ºC. (Normal atmosphere pressure p = 1.01 x 105pa) (3 marks)
- The figure below shows a metal sphere of mass 400kg and volume 0.6m3 fully submerged in sea water of density 1030kg/m3
Determine;- The tension in the cable holding the sphere. (4mks)
- The radius of the sphere. (2mks)
- The weight of a solid in air is 5N. When it is fully immersed in a liquid of density 800kg/m3 its weight is 4.04N. Determine;
- The upthrust of the liquid. (1mk)
- The volume of the solid. (2mks)
- A small drop of oil has a volume 5x10-10m3 when it is put on surface of some clean water it forms a circular film of0.02m2in area.
- Describe how the oil patch /film is formed. (2mks)
- Why does the film form into a circular shape (1mk)
- What in the size of a molecule of oil? (3mks)
MARKING SCHEME
SECTION A (25 MARKS)
Answer all questions in this section.
- Figure 1 shows air flowing through a pipe of non-uniform cross-sectional area. Two pipes A and B are dipped into the liquid as shown.
- Indicate the levels of the liquid A and B. (1mk)
level higher in B than A - Explain the answer in 11 (a) above. (1mk)
air flow in B at higher speed have lower air pressure atmospheric pressure pushes level higher than in B
- Indicate the levels of the liquid A and B. (1mk)
- A block of copper of mass 2kg and specific heat capacity of 400J/kg/K initially at 121ºC is immersed in water at 20ºC. If the final temperature is 21ºC, determine the mass of water. (Specific heat capacity of water is 4200J/kg/k) (3mks)
McCcDθ = MwCwDθ
2 × 400 × (121 - 21) = Mw × 4200 × (21 - 20)
Mw = 2 × 400 × 100
4200 × 1
=19.05Kg - Sketch a graph of velocity against time of a steel ball which is dropped to fall through glycerine in a measuring cylinder (2mks)
- State one advantage of a force pump over lift pump. (1mk)
can draw water beyond 10m - Name two forces that determine the shape of an oil drop on a table. (2mks)
cohesive and adhesive force - When hot tea is simultaneously poured into thick glass and thin glass of similar material, the thick glass is more likely to crack. Explain the observation. (2mks)
glass is a poor thermal conductor; thick glass experiences unequal expansion - Some water in a tin can was boiled for some time. The tin can was then sealed and cooled. After sometime it collapsed. Explain this observation (2mks)
steam drives away air; at first the steam pressure balances atmospheric pressure; when steam condenses, the pressure in can is below atmospheric pressure - The figure below shows a uniform Metre rule pivoted at 30cm mark. It is balanced by weight of 2Nsuspended at the 5cm mark.
Determine the weight of the meter rule (3mks)
F1D1 = F2D2
2 × 25 = W × 20
W = 50/20
=25N - The figure below shows tow identical containers with water at different levels.
State and explain which container is stable. (2mks)
A; lower c.o.q - The figure below shows a mass of 200g connected by a string through a hollow tube to mass of 0.5kg. The 0.5kg mass is kept stationary in the air by whirling the 200g mass round in a horizontal circle of reading 1.0metre
Determine the angular velocity of the 200g mass (3mks)
mg = mass2Y
0.5 × 10 = 0.2 × w2 × 1
w2 = 0.5 × 10
0.2
w = √25
w = 5 rads-1 - State reason why heat transfer by radiation is faster than by conduction (1mk)
heat at radiation travelling is a wave whose speed is 3 × 108 while conduction is by electron movement - A body is projected vertically upwards from the top of a building. If it lands on the base of the building, sketch the velocity time graph for the motion (2mks)
SECTION B: 55 MARKS
Answer all questions in this section.
-
- Distinguish between latent heat of fusion and specific latent of fusion. (1mk)
latent heat of fusion is the amount of heat energy required to change a given mass substance from solid to liquid without change in temperature.
specific latent heat of fusion in the amount of heat energy required to change a unit mass of a substance from solid to liquid without change in temperature. - Figure 8 shows a block of ice. A thin copper wire with two heavy weights hanging from its ends-passes over the block. The copper wire is observed to pass through the block of ice without cutting it in a process known as regelation.
- Explain this observation, (3mks)
hanging weight exerts pressure on ice beneath it making it to melt at a lower temperature to its melting point; water formed flows over the wire and solidifies immediately since it is no longer under pressure; as it solidifies latent heat of fusion is released and conducted by copper wire to melt the ice below - What would be the effect of replacing the copper wire with a cotton thread? (1mk)
cotton thread does not cut through the ice - Explain. (2mks)
cotton is a poor conductor of heat and cannot conduct latent heat of fusion released by solidifying ice
- Explain this observation, (3mks)
- Figure 9 shows one method of measuring the specific latent heat of fusion of ice. Two funnels A and B, contain crushed ice at 0°C.
The mass of melted ice from each funnel is measured after 11 minutes. The results are shown below.
Mass of melted ice in A = 24g
Mass of melted ice in B = 63g- What is the reason for setting up funnel A? (1mk)
to determine mass of ice that melts due to room temperature - Determine the:
- Quantity of heat supplied by the heater. (2mks)
H = pt
=24 × 11 × 60
=15840J - mass of ice melted by the heater. (1mk)
mass = 63 - 24
=399 - specific latent heat of fusion of ice. (2mks)
pt = mlf
15840 = 39 × lf
1000
lf = 406,153.8J/kg
- Quantity of heat supplied by the heater. (2mks)
- What is the reason for setting up funnel A? (1mk)
- Distinguish between latent heat of fusion and specific latent of fusion. (1mk)
-
- State any one form of energy (1mk)
kinetic energy
potential energy
electrical energy
sound
light - An electric crane lifts a load of 2000kg through a vertical distance of 3.0m in 6 seconds
Determine:- The work done (2mrks)
workdone = mgh
= 2000 × 10 × 3
=60,000J - The power developed by the crane. (2mrks)
p = workdone
time
=60000
6
=10,000w - The efficiency of the crane if it is operated by an electric motor rated 12.5kw. (2mrks)
% = poutput × 100%
pinput
= 10 × 100%
12.5
= 80%
- The work done (2mrks)
- A bob of mass 20g is suspended using a string 4m long from a support and swung through a vertical height of 0.9m as shown in figure 9 below.
Fig. 9
Determine;- The potential energy of the bob at its position shown. (2mrks)
pξQ = mgh
= 20 × 10 × 0.9
1000
=0.18J - The speed of the bob when passing through the lowest point during the swing. 2mks
pξ = KE
1/2pmo2 = 0.18
1/2 × 0.2 × o2 = 0.18
= √18
=4.24ms-1
- The potential energy of the bob at its position shown. (2mrks)
- State any one form of energy (1mk)
-
- State Hooke’s Law (1mrk)
for a helical spring or any elastic material the stretching force is directlyt proportional to extension produced as long as elastic limit is not exceeded - The diagram below shows a graph of force against extension for a certain spring.
- What is the spring constant of the spring? (2 marks)
k = slope
= 1 - 0 n
4 - 0 cm
= 0.25Ncm-1 - What force would cause two such springs placed side by side to stretch by 10cm. (2mrks)
combined k = 0.25 × 2
= 0.50Ncm-1
f = ke
= 0.5 × 10
= 5 cm
- What is the spring constant of the spring? (2 marks)
- The three springs shown below are identical and have negligible weight. The extension produced on the system of springs is 20cm.
Determine the constant of each spring. (2mks)
total extension = 20cm
extension of each spring = 10cm
R = E = 20N = 2Ncm-1
e 10cm
- State Hooke’s Law (1mrk)
-
- State what is meant by an ideal gas. (1mk)
a gas that obeys all the gas laws - The pressure acting on a gas in a container was changed steadily while the temperature of the gas was maintained constant. The value of volume V of the gas was measured for various values of pressure. The graph shows the relation between the pressure, p, and the reciprocal of volume 1/V.
- Suggest how the temperature of the gas could be kept constant. (1mk)
doing experiment in open air/ allowing the compressed air temperatureto adjust back to room temperature - Given that the relation between pressure P and the volume V of the gas is given by: PV = k, where k is constant, use the graph to determine the value of k. (3mks)
k = slope
= (2.5 - 0) 105 Dc
(3 - 0) 106 m-3
= 0.83 pam3 - What physical quantity does k represent? (1mk)
temperature - State one precaution you would take when performing such an experiment. (1mk)
mass of gas should be kept constant
- Suggest how the temperature of the gas could be kept constant. (1mk)
- A gas occupies a volume of 4000 litres at a temperature of 37ºC and normal atmospheric pressure. Determine the new volume of the gas if it heated at constant pressure to a temperature of 67ºC. (Normal atmosphere pressure p = 1.01 x 105pa) (3 marks)
v1 = v2
t1 t2
4000 = v2
310 340
v2 = 4387.1 litres
- State what is meant by an ideal gas. (1mk)
- The figure below shows a metal sphere of mass 400kg and volume 0.6m3 fully submerged in sea water of density 1030kg/m3
Determine;- The tension in the cable holding the sphere. (4mks)
T = u - w
=vfg - mg
= 0.6 × 1030 × 10 - 400 × 10
= 2180w - The radius of the sphere. (2mks)
v = 4πr3
3
0.6 = 4πr3
3
= 0.767 m - The weight of a solid in air is 5N. When it is fully immersed in a liquid of density 800kg/m3 its weight is 4.04N. Determine;
- The upthrust of the liquid. (1mk)
upthrust = weight of liquid displaced
5 - 4.04 = 0.96N - The volume of the solid. (2mks)
v solid = vliquid displaced
0.96 = v × 800 × 10
v = 0.96
8000
=1.2 × 10-4m3
- The upthrust of the liquid. (1mk)
- The tension in the cable holding the sphere. (4mks)
- A small drop of oil has a volume 5x10-10m3 when it is put on surface of some clean water it forms a circular film of0.02m2in area.
- Describe how the oil patch /film is formed. (2mks)
the oil floats on water since its less dense than water. It spread out into a film to form a monolayer. - Why does the film form into a circular shape (1mk)
the point where the oil chops reduces in surface tension. The adjacent regions shrinks pulling the oil patch equally in all directions - What in the size of a molecule of oil? (3mks)
vol of drop = vol of patch
5 × 10-10 = 0.02 × t
t = 5 × 10-10
0.02
= 2.5 × 10-8m
- Describe how the oil patch /film is formed. (2mks)
CONFIDENTIAL
Question one
You are provided with the following:
- A micrometer screw gauge (to be shared)
- A vernier caliper (to be shared)
- Glass rod (diameter= 0.8 cm ± 0.1)
- A 50 cm nichrome wire SWG 28 labeled M
- Some cello tape
- One 50 g mass
- Some masses (totaling 40g)
- A meter rule
- A stand boss and clamp
- A stop watch
Question two
You are provided with the following:
- A candle
- Metre rule
- White screen
- Lens holder
- Convex lens of focal length 15 cm .
- A voltmeter ( 0-3 or 0-2.5or 0-5)
- An ammeter( 0-1)
- A nichriome wire labeled x mounted on a millimeter scale SWG 32
- 8 connecting wires with crocodile clips
- Micrometer screw gauge
- A switch
- A jockey
- One new dry cell and a cell holder.
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