Learn Extracted exam questions IGCSE Physics 0625 Physics November 2025 Question Paper 61
0625 Physics November 2025 Question Paper 61
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1 A student investigates the balancing of a metre ruler.
Fig. 1.1 shows the apparatus. load object Q 50.0 cm mark 90.0 cm mark metre ruler bench pivot x y 0 100 Fig. 1.1
(a) The student places a metre ruler on a pivot at the 50.0 cm mark.
She places an object Q with its centre on the metre ruler at the 90.0 cm mark.
Determine the distance y from the 50.0 cm mark to the centre of the object Q.
y = cm [2]
(b) She places a 2.0 N load on the metre ruler.
She adjusts the position of the load so that the metre ruler is as near as possible to being balanced.
She measures the distance x from the centre of the load to the 50.0 cm mark.
21.5
x = cm
(i) Calculate the weight W of object Q, using the equation W = x y × 2.0 N.
Give your answer to a suitable number of significant figures for this experiment.
W = N [2]
She repeats the procedure, using a 3.0 N load. She does not change the position of object Q.
14.8
x = cm
(ii) Calculate a new value of the weight W of object Q, using the equation W = x y × 3.0 N.
Give your answer to a suitable number of significant figures for this experiment.
W = N [1] , ,
(c) State and explain whether your two values of W are equal within the limits of experimental accuracy. Refer to the values of W in your answer. statement explanation [2]
(d) Explain how you ensure that the centre of object Q is directly over the 90.0 cm mark of the metre ruler. You may draw a diagram [1]
(e) It is difficult to find the position of the load to obtain the exact balance of the metre ruler.
Explain how you try to overcome this difficulty [1] , ,
(f) metre ruler 49 50 51 pivot Fig. 1.2
Fig. 1.2 shows the metre ruler balanced on the pivot with no loads. The balance point shows the position of the centre of mass of the metre ruler.
Determine the distance d between the 50.0 cm mark on the metre ruler and the centre of mass.
Show your working.
d = [2]
[Total: 11] , ,
2 A student investigates the resistance of a wire.
Fig. 2.1 shows the circuit he uses. B C resistance wire sliding contact S d A V Fig. 2.1
(a) Record the ammeter reading shown in Fig. 2.2. A 0.6 0.8 1.0 0.4 0.2 0 Fig. 2.2
I = A [1] , ,
(b) The student places the sliding contact 15.0 cm from B.
He measures the potential difference (p.d.) V across the length d = 15.0 cm of resistance wire BC.
He repeats the procedure using values of d = 40.0 cm, d = 60.0 cm and d = 80.0 cm.
The values of d, V and R are shown in Table 2.1.
The voltmeter reading he obtains when d = 100.0 cm is shown in Fig. 2.3.
(i) Record, in the last row of Table 2.1, the voltmeter reading shown in Fig. 2.3. [1] V 3 4 5 2 1 0 Fig. 2.3
(ii) Calculate the resistance R of 100.0 cm of the resistance wire, using the equation R = V I .
Record R in the last row of Table 2.1.
[1]
(iii) Complete the column headings in Table 2.1. [1] Table 2.1 d / V / R / 15.0 0.4 1.25 40.0 1.1 3.44 60.0 1.4 4.38 80.0 2.1 6.56 100.0 , ,
(c) Plot a graph of resistance R / Ω (y-axis) against length d /cm (x-axis). Draw a best-fit line.
[4]
(d) Use your graph to determine the resistance R75 of a length d = 75.0 cm of the resistance wire. Show clearly on the graph how you obtained the value.
R75 = [3]
[Total: 11] , ,
3 A student investigates the refraction of light in the material of a transparent block.
Fig. 3.1 shows the ray-trace sheet. The student places a transparent block on the sheet and labels the block ABCD. A B D C eye P4 P3 Fig. 3.1
(a) On Fig. 3.1, draw a normal NL to the side AB of the transparent block at a distance 2.0 cm from A. Continue the normal so that it passes through side CD of the block.
Label the point S where NL crosses AB.
[2] , ,
(b) • Draw a line RS at an angle i = 30° to the normal, above AB and to the left of the normal. • The student places two pins P1 and P2 on line RS. Mark, with two crosses (X), on line RS, positions of the pins at a suitable distance apart for this experiment.
[2]
(c) The student looks from the position of the eye shown in Fig. 3.1, to observe the images of P1 and P2 through side CD of the block. He adjusts his line of sight until the images of P1 and P2 appear exactly one behind the other.
He places two pins P3 and P4 between side CD of the block and his eye so that P3, P4 and the images of P1 and P2 seen through the block, appear exactly one behind the other.
The positions of P3 and P4 are shown on Fig. 3.1. • Draw a line through the positions of P3 and P4. Continue the line until it meets the normal NL and label that point E. • Label the other end of the line F. • Measure the acute angle θ between EF and the normal. An acute angle is an angle less than 90°.
angle θ = [2]
(d) (i) Tick one box to complete the sentence.
To produce the most accurate ray-trace, a student places the pins P1 and P2
exactly 5.0 cm apart.
less than 5.0 cm apart.
more than 5.0 cm apart.
[1]
(ii) Suggest two other techniques that the student can use to produce an accurate ray-trace. 1 2 [2]
(e) The student plans to investigate the relationship between angle i and angle θ. The student takes more sets of readings to test the relationship. List suitable values of angle i that the student can use [2]
[Total: 11] , ,