Instructions
- Write your name, admission number, class and signature in the spaces provided at the top of the page.
- Answer all the questions in the spaces provided in this paper.
- You are supposed to spend the first 15 minutes of the 2 ½ hours allowed for this paper reading the whole paper carefully before your start.
- Marks will be given for clear record of observations actually made, for their suitability and accuracy, and the use made of them.
- Candidates are advised to record their observations as soon as they are made.
- Electronic calculators and mathematical tables may be used.
FOR EXAMINER’S USE ONLY
Question(s) | Maximum Score | Candidate’s Score |
1 | 20 marks | |
2 | 20 marks | |
TOTAL | 40 marks |
|

QUESTIONS
- You are provided with the following apparatus.
- Voltmeter
- A resistance wire, W mounted on a mm scale
- Two dry cells and cell holders
- 6 connecting wires
- A switch
- A jockey
- Micrometer screw gauge (to be shared)
Proceed as follows:- Connect your apparatus as shown in the figure below
- Measure the diameter, d of the resistance wire using a micrometer screw gauge.
d ……………………………………………………………………………….mm (1/2 mark)
d ………………………………………………………………………………m (1/2 mark) - Place the jockey at L = 10cm, close the switch S. Read and record in the table the voltmeter reading.
- Repeat the procedure in (c) for other values of L and complete the table (7 marks)
Length, L. (cm)
10.0
20.0
30.0
40.0
50.0
60.0
Voltmeter, V(V)
1/L(m-1)
1/V(V-1)
- Plot a graph of 1/V((y-axis) against 1/L (5 marks)
- Determine the slope, S of the graph (3 marks)
- Given that the y-intercept C = 1/E, find the value of E. (2 marks)
- Given that slope S is given by S = πd2 / βE find the value of β (2 marks)
- Connect your apparatus as shown in the figure below
- You are provided with the following apparatus:
- 1 rectangular glass block
- 4 optical pins
- 4 thumb tucks
- 1 soft board
- 1 plain paper
Proceed as follows:- Fix the plane sheet of paper on a soft board using thumb tucks as shown in the figure below
- Place the glass block on the sheet of paper so that it rests on its broader face and trace the outline PQRS.
- Remove the glass block.
- Draw a perpendicular to PQ at 0 such that PO is about ¼PQ.
- Draw a line AO such that angle x = 150
- Replace the glass block.
- Stick two optical pins P1 and P2 on the line AO.
- While looking through the glass block from side, SR, stick pins P3 and P4 such that they appear to be in a straight line with the images of pins P1 and P2.
- Remove the glass block and pins.
- Draw a line through the holes made by pins P3 and P4 to meet SR at C.
- Join C to O.
- Measure and record angle, y.
- Repeat procedure (e) to (l) for x = 250, 300, 400, 500 and 600 and tabulate the data
- Complete the table for values of sin (900 – x) and cos y. (8 marks)
X(0)
150
250
300
400
500
600
Y(0)
Sin(90 – x)
Cos y
- Plot a graph of cos y (y-axis) against sin (900 – x).(5 marks)
- Find the slope, S, of the graph. (3 marks)
- Given that, t cos y = sin(900 – x), where t is a constant, use your graph to find the value of t. (2 marks)
- Identify the significance of constant, t (1 mark)
NB: Hand in the trace-out together with your question paper
- Fix the plane sheet of paper on a soft board using thumb tucks as shown in the figure below

MARKING SCHEME
- Connect your apparatus as shown in the figure below
- Measure the diameter, d of the resistance wire using a micrometer screw gauge.
d ……………………0.3………………………………………………………….mm (1/2 mark)
d ……………………0.0003…………………………………………………………m (1/2 mark) - Place the jockey at L = 10cm, close the switch S. Read and record in the table the voltmeter reading.
- Repeat the procedure in (c) for other values of L and complete the table (7 marks)
Length, L. (cm)
10.0
20.0
30.0
40.0
50.0
60.0
Voltmeter, V(V)
0.80 1.25 1.55 1.75 1.90 2.00 1/L(m-1)
10 5 3.333 2.5 2 1.667 1/V(V-1)
1.25 0.8 0.6452 0.5714 0.5263 0.5 - Plot a graph of 1/V((y-axis) against 1/L (5 marks)
- Axis 1mark
- Scale 1 mark
- Plotting 2 Marks
- Line 1 Mark
- Determine the slope, S of the graph (3 marks)
= 0.09426m/v - Given that the y-intercept C = 1/E, find the value of E. (2 marks)
slope = 0.33/v
E= 3.03v - Given that slope S is given by S = πd2 / βE find the value of β (2 marks)
=1.0e-6
- Connect your apparatus as shown in the figure below
- You are provided with the following apparatus:
1 rectangular glass block
4 optical pins
4 thumb tucks
1 soft board
1 plain paper
Proceed as follows:- Fix the plane sheet of paper on a soft board using thumb tucks as shown in the figure below
- Place the glass block on the sheet of paper so that it rests on its broader face and trace the outline PQRS.
- Remove the glass block.
- Draw a perpendicular to PQ at 0 such that PO is about ¼PQ.
- Draw a line AO such that angle x = 150
- Replace the glass block.
- Stick two optical pins P1 and P2 on the line AO.
- While looking through the glass block from side, SR, stick pins P3 and P4 such that they appear to be in a straight line with the images of pins P1 and P2.
- Remove the glass block and pins.
- Draw a line through the holes made by pins P3 and P4 to meet SR at C.
- Join C to O.
- Measure and record angle, y.
- Repeat procedure (e) to (l) for x = 250, 300, 400, 500 and 600 and tabulate the data
- Complete the table for values of sin (900 – x) and cos y. (8 marks)
X(0)
150
250
300
400
500
600
Y(0)
51 52.5 54.5 61 64 69 Sin(90 – x)
0.9659 0.9063 0.866 0.766 0.6428 0.5 Cos y
0.6293 0.6088 0.5807 0.4848 0.4384 0.3584 - Plot a graph of cos y (y-axis) against sin (900 – x).(5 marks)
- Axis 1mark
- Scale 1 mark
- Plotting 2 Marks
- Line 1 Mark
- Find the slope, S, of the graph. (3 marks)
=0.6666 - Given that, t cos y = sin(900 – x), where t is a constant, use your graph to find the value of t. (2 marks)
=1.5 - Identify the significance of constant, t (1 mark)
= Refractive index if the glass block
NB: Hand in the trace-out together with your question paper
- Fix the plane sheet of paper on a soft board using thumb tucks as shown in the figure below
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