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Physics · Edexcel 9PH0 · Paper 3: General and Practical Principles in Physics · June 2024

Edexcel A Level Physics Paper 3: General and Practical Principles in Physics June 2024 question paper 9PH0/03

2h 30m 120 marks

Practise the past exam questions by topic

Edexcel 9PH0 · Paper 3

12 questions
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Question 1

A student stretched a length of nylon fishing line using the apparatus shown below.

Figure for question 1
(a)

The nylon fishing line was stretched by adding masses to the mass holder. The positions of the bottom of the mass holder were measured as masses were added. For each mass, the extension of the nylon fishing line was calculated. The student recorded the results, as shown in the table.

Mass / kgExtension / cm
0.050.4
0.10.8
0.252.1
0.53.9
0.756.0
1.07.2

Criticise the recording of these results.

(2)

(b)

Describe how the extension of the nylon fishing line could have been determined as accurately as possible.

(3)

(c)

The strain for the nylon fishing line at its yield point is 0.04

(c)(i)

State what is meant by yield point.

(1)

(c)(ii)

The original length of the nylon fishing line was 2.00 m.

Determine whether the fishing line was stretched beyond its yield point.

(2)

Question 2

A student made measurements to determine if some gold coins were made from pure gold. The coins that were available to the student are shown below.

Figure for question 2
(a)

The student used digital calipers to measure the thickness t and the diameter d of one of the coins.

(a)(i)

Calculate the volume V of the coin, and the percentage uncertainty in V.

t = 1.54 mm d = 22.16 mm

(7)

(a)(ii)

The student measured the mass of the coin using an electronic balance. The balance had a resolution of 0.1 g.

Assess whether the coin could be made from pure gold.

density of pure gold = 1.93×104kg m–3 mass of coin = 11.2 g

(4)

(b)

The student’s experimental method could have been improved.

Explain two changes the student could have made to the experimental method.

(4)

Question 3

*maths symbol3 A student connects three identical 3 V bulbs to a 6 V battery of negligible internal resistance. The circuit includes two switches, S1 and S2, as shown.

Figure for question 3

The student closes S1 and records the brightness of each bulb.

With S1 still closed, the student closes S2.

Explain how the brightness of bulb 1 compares with the brightness of bulb 2 before and after S2 is closed.

(6)

Question 4

Helium is available in small metal canisters. The helium can be used to fill party balloons.

(a)

A full canister contains helium gas at a temperature of 18.5maths symbolC and a pressure of 1.65×107Pa. The canister is approximately spherical, with a radius of 4.36maths symbol10–2m.

Calculate the mass of helium gas in the full canister.

mass of 6.02×1023 atoms of helium = 4.00×10–3kg

(5)

(b)

Student X and Student Y discuss the weight of the canister and its contents after a number of balloons have been filled.

Student X suggests that the weight will have increased, because the upthrust exerted on the canister by the helium will be reduced.

Student Y suggests that the weight will have decreased, because helium has been released from the canister.

Assess which student’s suggestion is correct.

(4)

Question 5

A student used springs to attach a trolley between two fixed supports, as shown.

Figure for question 5

When displaced horizontally, the trolley oscillated with simple harmonic motion.

To determine the time period T of oscillation of the trolley, the student displaced the trolley from its equilibrium position and released it. As she released the trolley, she started a stopwatch. She stopped the stopwatch when the trolley had returned to its starting point.

(a)

Explain how the procedure used by the student to determine T could have been improved.

(6)

(b)

The mass of the trolley was M. The student added a small mass m to the trolley and determined the new value of T. She repeated the procedure for a range of values of m.

She plotted a graph of T2 against m.

Explain how she could use her graph to determine a value for M.

(4)

Question 6

Rosslyn Chapel is a 15th century chapel in Scotland. Inside the chapel, small sandstone cubes protrude from a number of arches. It has been suggested that carvings on these cubes bear a resemblance to standing wave patterns that can be produced on a vibrating metal plate.

A metal plate is made to vibrate and sand is scattered evenly across its surface. At a certain frequency the sand moves to produce the standing wave pattern shown below.

Figure for question 6

(Source: https://skullsinthestars.com/2013/05/02/physics-demonstrations-chladni-patterns/#jp-carousel-7353)

(a)

Explain why the sand moves to different positions when a standing wave is formed on the plate.

(3)

(c)

The speed of sound in air can be determined by creating a standing wave in a column of air. The diagram shows a tuning fork just above the open end of a tube.

Figure for question 6

The tuning fork produces a sound wave of known frequency f. Several tuning forks are available, each with a different frequency.

A student adjusted the length L of the air column. A loud sound was heard when a standing wave was produced. A node was formed at the water surface, and an antinode was formed at the open end of the tube.

The student used values of L and f to determine a value for the speed of sound.

Describe a graphical method that the student could have used to determine a value for the speed of sound.

(3)

Question 7

Radon is a radioactive gas. One isotope of radon,22086Rn, decays to polonium, Po, by emitting an alpha particle.

(a)

Complete the nuclear equation for the decay of radon.

Question 7, shown as an image

(2)

(b)

Radon is produced in the ground and escapes into the atmosphere.

Explain why this is a safety hazard.

(2)

(c)

The diagram shows apparatus for monitoring the decay of radon in the laboratory. Radon gas is produced in the plastic bottle from the decay of radium. A small amount of radon is then inserted into the decay chamber by squeezing the plastic bottle. A current is produced between two electrodes inside the chamber. This current is amplified and recorded by the ammeter.

Figure for question 7
(c)(i)

Explain why a current is produced in the decay chamber.

(2)

(c)(ii)

A teacher is demonstrating the operation of the decay chamber to her class. She squeezes the bottle to introduce radon into the chamber.

She claims that within 450 s the activity of the radon in the chamber will be less than 1% of its initial value.

Assess whether her claim is correct.

half-life of radon = 55.6 s

(3)

Question 8

Figure for question 8
(a)

*(a) Describe how the principle of energy conservation and the principle of momentum conservation apply to this situation.

Consider the situation from the instant the spring gun is released to the instant the bob reaches its maximum height.

(6)

(b)

When the modelling clay hits the pendulum bob, the pendulum swings to one side.

(b)(i)

Show that the time taken for the pendulum bob to move from its lowest position to its highest position is about 0.6 s.

effective length of pendulum = 1.25 m

(3)

(b)(ii)

The pendulum bob was then attached to a spring of stiffness 0.12 N m–1. When the bob was displaced vertically and released, it oscillated with a time period equal to that of the pendulum.

Calculate the mass of the pendulum bob.

(2)

Question 9

A student carried out an experiment with a light dependent resistor (LDR). He connected the LDR in series with an ammeter and a power supply, as shown in the circuit diagram.

Figure for question 9

The student placed the LDR a known distance from a desk lamp, as shown.

Figure for question 9

The student noted the reading on the ammeter as he brought the LDR closer to the lamp.

(a)

The student planned to vary the intensity of light incident upon the LDR by adjusting the distance x between the LDR and the lamp.

He thought that the intensity of light on the LDR would increase uniformly if he decreased x by equal intervals. He therefore planned to take ammeter readings as he decreased x from 20.0 cm to 10.0 cm in equal intervals.

(a)(i)

Criticise the student’s plan for data collection.

(3)

(a)(ii)

Explain one precaution that the student should take to ensure that results are accurate.

(2)

(b)

Explain why the ammeter reading increased as the LDR was brought closer to the lamp. Your answer should include reference to the charge carriers in the LDR.

(3)

Question 10

A ‘jumperoo’ is a harness, suspended by a vertical spring, into which a baby can be placed, as shown.

Figure for question 10

The jumperoo is adjusted so that the baby’s feet are a few centimetres above the floor. If the baby is then displaced downwards and released, he oscillates vertically.

(a)

The graph shows how the acceleration a of the baby depends upon the displacement x of the baby from its equilibrium position.

Figure for question 10

For safety reasons, it is suggested that the maximum velocity of the baby should not

Question 10, shown as an image

Assess whether it is safe for the baby to oscillate in the jumperoo with an amplitude of 22 cm.

(3)

(b)

The amplitude of the oscillations quickly decreases, so the baby has to push down on the floor to maintain the oscillations.

When the baby pushes at a particular frequency, the amplitude of oscillation increases to a maximum.

A baby of greater mass is placed in the jumperoo.

This baby pushes on the floor at a frequency that produces a maximum amplitude of oscillation.

Explain how this frequency compares with the frequency of pushing of the original baby.

A calculation is not necessary.

(3)

Question 11

A student connected a voltmeter to a potential divider, as shown in the circuit diagram.

Figure for question 11
(a)

The potential divider was adjusted by moving sliding contact S from position X to position Y.

Explain how the voltmeter reading V depends upon the position of S.

(3)

(b)

A filament bulb and ammeter were connected to the potential divider. The potential divider was used to vary V across the filament bulb. The ammeter gave the corresponding current I in the filament.

I varied with V, as shown in the graph below.

Figure for question 11

Explain the shape of the graph.

(2)

(c)

The temperature T of the filament varies with the potential difference V across the filament according to the expression

where a and b are constants.

(c)(i)

Explain why a graph of logT against logV would give a straight line.

(2)

(c)(ii)

Data for T and V is shown in the table below.

Figure for question 11

Plot a graph of logT against logV on the grid opposite. Use the extra columns provided to show any processed data.

(5)

(c)(iii)

Determine a value for b using your graph.

(2)

Question 12

Chocolate is a solid at room temperature, but melts just below body temperature.

(a)

A student investigated the viscosity of some melted chocolate using a falling-ball method. Since chocolate is opaque, a thin rod was attached to the ball so that the movement of the ball could be monitored. The apparatus is shown in the diagram.

Figure for question 12

The chocolate was maintained at a constant temperature during the investigation.

(a)(i)

The student used a stopwatch to measure the time t for the ball to fall 22.5 cm whilst travelling at its terminal velocity v.

Her results are shown in the table.

t1 / st2 / st3 / s
9.69.99.6

v is given by the formula

Question 12, shown as an image

where r is the radius of the ball

Question 12, shown as an image

The graph is taken from a commercial website. It shows how, at the temperature of the experiment, η depends on the percentage of cocoa in the chocolate.

Figure for question 12

The chocolate wrapper indicated that the chocolate had a 35% cocoa content.

Assess whether the student’s timing data supports this percentage cocoa content.

r = 4.25×10–3m

Question 12, shown as an image

(5)

(a)(ii)

Explain one reason why the student’s data may have led to an inaccurate conclusion about the cocoa content.

(2)

(b)

One type of chocolate melts at a temperature of 32maths symbolC.

The energy released when 65 g of this chocolate is digested is 345 kcal.

It is suggested that the energy used to melt a piece of this chocolate is at least 15% of the energy released when the chocolate is digested.

Assess the accuracy of this suggestion.

initial temperature of chocolate = 15maths symbolC specific heat capacity of chocolate = 3.9maths symbol103 J kg–1K–1 specific latent heat of chocolate = 1.50maths symbol105J kg–1 1 kcal = 4200 J

(6)

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