QUESTIONS
QUESTION 1
You are provided with the following:
- 2 new dry cells size D.
- A cell holder.
- A switch.
- An ammeter (0 – 1A)
- A voltmeter (0 – 5V)
- 6 connecting wires, 3 with crocodile clips.
- Nichrome wire mounted on the metre rule labelled X.
- A micrometer screw gauge (to be shared).
Proceed as follows:
- Connect the circuit as shown in the figure below.
- Measure the voltage, E before closing the switch.
E = …………………………………………(1mk) - Adjust the length L of the wire 0.2m, close the switch S and read the value of current and record in the table below.
- Repeat the procedure in (c) above for the value of length, L and fill the table for 1/I . (5mks)
Length L(m) 0.2 0.3 0.4 0.5 0.6 0.7 Current I(A) 0.6 0.52 0.44 0.4 0.35 0.29 1/l(A-1) - On the grid provided plot a graph of 1/I (y axis) against L. (5mks)
- Determine the gradient of the graph. (3mks)
-
- Measure the diameter of the wire in three points using micrometer screw gauge. (1mk)
d1 = ………………
d2 = ………………
d3 = ………………
Averaged d = …………………………………………….….. (1mk) - Determine the cross-section area, A of the wire. (1mk)
- Measure the diameter of the wire in three points using micrometer screw gauge. (1mk)
- From the equation 1/I = KL/AE + Q/E determine;
- the value of K. (2mks)
- the value of Q.(1mk)
QUESTION 2
PART A
- You are provided with the following:
Triangular glass prism
Four optical pins Thermometer
250 ml beaker Plain paper
Soft board Stopwatch
source of boiling water Four office pins
Proceed as follows
- Fix the plain paper on the soft board using the office pins.
- On the plain paper, draw line XY. Mark a point M on its midpoint. Draw a normal N at M to XY. Draw line RM such that angle RMN = 50°.
(This paper will be collected at the end of the experiment) (1mk) - Place the glass prism such that one edge AB of the prism is in line with XY. Accurately draw the outline ABC of the prism
- Place optical pins P1 and P2 on the line RM
- Through edge BC observe the images of P1 and P2. Fix P3 and P4 so that P1, P2, P3 and P4 lie on straight line.
- Remove the pins; construct straight line from P4 through P3 to meet side BC at D, join M to D.
- Measure angle r1. (1mk)
r1 = ……………………………….. - Produce P4P3 to meet RM produced. Measure angle d. 1mk)
d……………………………….. - Draw the normal at D and measure the angle r2. (1mk)
r2 ……………………………….
- Measure angle r1. (1mk)
- Given that R= r1+ r2. Calculate R (1mk)
- Given that n= sin(R+d/2), find the value of n.(3mks)
sin(R/2) - Given that n sink=1, find the value of k (2mks)
- What Physical property does n represent? (1mk)
PART B
(Read all the instruction before starting this part)
-
- Using the thermometer, measure and record the temperature of the room, θ.
θ………………………………………………℃.(1mk) - Using the 250 ml beaker, collect 200 ml of hot water from the boiling source. Place the thermometer into the hot water and wait until it cools to 80 ℃ the start the stopwatch and record time t1 it takes to cool to 75℃.
t1 …………………………………. seconds. (1mk) - Wait until the water cools to 70 ℃ and then start the stopwatch and record the time t2 it takes the water to cool to 65 ℃
t2 ………………………………….. seconds. (1mk)
- Using the thermometer, measure and record the temperature of the room, θ.
- Determine the rate of temperature change ρ and β in the two intervals.
- ρ=77.5-θ/t1 (2mks)
- β=67.5-θ/t2(2mks)
- State with reason how the rate of change of temperature between 50 ℃ and 45 ℃ compares with ρ(2mks)
CONFIDENTIAL
QUESTION 1
You are provided with:
- Two new dry cells (size D).
- A cell holder.
- An ammeter (0 – 2.5A) OR (0 – 1A)
- A voltmeter (0 – 5V)
- connecting wires 2 with crocodile clips.
- Nichrome wire 1.0m long mounted on a scale (SWG 28) labelled X.
- A micrometer screw gauge (to be shared)
Each student should have the following:
- Four optical pins
- Alcohol Thermometer
- 250 ml beaker
- Plain paper (A4 size)
- Soft board
- Stopwatch
- Source of boiling water
- Four thumb tucks
- Equilateral triangular glass prism
- Complete geometrical set

MARKING SCHEME
- E = 3.0V (1mk)
Length L(m) 0.2 0.3 0.4 0.5 0.6 0.7 Current I(A) 0.6 0.52 0.44 0.4 0.35 0.29 1/l(A-1) 1.667 1.923 2.273 2.5 2.857 3.448
Correct values 1/l ½mk max 3mks- Graph
- Axes well labeled with unit. (1mk)
- Scale simple uniform and easy to plot (1mk)
- Plotting 6 points (2mks)
5 points (1mk)
Less than 4 no mark
- Gradient = Δ1/l(A-1)(1mk)
ΔL(m)
= 2.5 - 1.67(1mk)
0.5 - 0.2
= 0.83
0.3
= 2.767Aˉ¹mˉ¹ (1mk) -
- dave = 0.38mm (1mk)
- χ - section Area A = 22/7 (1.9 x 10-4)² = 1.134 x 10-7m² (1mk)
- From the equation
1/l = K/AE(L) + Q/E
Gradient = K/AE (1mk)
But E = 2.9V, A = 1.134 x 10-7m²
K = 2.767 x 1.134 x 10-7 x 2.9
= 9.10 x 10-7Ωm (1mk)
Q/E Intercept = 1.08Aˉ¹
Q = 1.08Aˉ¹ x 2.9
= 3.132(1mk)
QUESTION 2
Part A
-
- r1 =28° (Penalize □(1/2)mk for unit not given i.e degrees in all angles) (1mk)
- d =37° (1mk)
- r2 =30° (1mk)
- R=28°+ 30°(Correct substitution = 1/2mk)
=58° (Correct evaluation = 1/2mk) - n=sin(58+37/2) (Correct substitution = 1mk)
sin(58/2)
= sin47.5/sin29 (Correct evaluation = 1mk)
n=1.521 (unitless 4sf=1mk) - n sink=1
1.521sink=1 (Correct substitution = 1mk)
sink=1/1.521
k=sin-11/1.521
=41.11° (Correct evaluation = 1mk) - Refractive index of glass (1mk)
Part B
-
- θ = 19.5 (17- 27)℃ (1mk)
- t1 = 110.46 s
- t2 = 175.85 s
- ρ= 77.5-θ/t1
=77.5-19.5/110.46
=0.5251℃⁄s (Correct evaluation = 1mk)
β=67.5-θ/t2
=67.5-19.5/175.85 (Correct substitution = 1mk)
=0.2730 ℃⁄s (Correct evaluation = 1mk) - The rate of change of temperature will be lower than ρ. (1mk)
Rate of cooling decreases with decrease in temperature difference. (1mk)
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