IGCSE Physics 0625 Paper 41, May/June 2024

Define acceleration.

The mass of the ball is $0.0075\text{ kg}$. Calculate the resultant force acting on the ball when it is accelerating downwards at $2.8{\text{ m/s}}^2$.

As the ball falls, its speed $v$ is recorded. Fig. 1.2 is the speed–time graph for the falling ball. Describe what happens to the acceleration between $t=0$ and $t=0.040\text{ s}$. Explain why this happens.

By drawing a tangent on Fig. 1.2, determine a value for the acceleration of the ball at $t=0.010\text{ s}$.

Calculate: the speed at which trolley P moves to the left

Calculate: the kinetic energy of trolley Q when it moves at $0.36\text{ m/s}$.

State the energy transfer that takes place as the spring expands.

State one way in which the motion of the particles in ice differs from the motion of the particles in water.

Energy is transferred from the water to the block of ice. State the name of the thermal process that transfers energy from the water to the ice.

Initially, there is $0.34\text{ kg}$ of water in the beaker. The specific heat capacity of water is $4200\text{ J}\mathrm{/}(\text{kg}{}^{\circ }\text{C})$. Calculate the energy transferred from this water as its temperature decreases from $28{}^{\circ }\text{C}$ to $10{}^{\circ }\text{C}$.

The temperature of the water near the ice decreases first. Explain how convection causes the temperature of all the water in the beaker to decrease.

State what happens to the internal energy of the water as the temperature of the water decreases. Describe the change in terms of the energy of the particles.

Fig. 4.1 shows the lens of the magnifying glass, its two focal points, ${\text{F}}_1$ and ${\text{F}}_2$, and its principal axis. State what is meant by ‘focal point’.

A student using the magnifying glass sees a magnified image of an object. On Fig. 4.1, mark: • a point X on the principal axis for a possible position of the object • a point E for a possible position of the student’s eye.

Underline two words in the list that describe the image produced in (a)(ii). inverted real upright virtual

The refractive index of the glass used to make the lens is 1.5. The speed of light in air is $3.0\times {10}^8\text{ m/s}$. Calculate the speed of light in the glass.

State what happens to the wavelength of light as it passes into the lens.

Converging lenses are used in spectacles (glasses) to correct one problem with vision. State the name of the problem and explain how a converging lens is used to correct it. You may draw a diagram.

Describe how a longitudinal wave differs from a transverse wave.

Fig. 5.1 represents a seismic wave produced by an earthquake. State whether this seismic wave is a P-wave (primary) or an S-wave (secondary). Justify your choice.

The wave represented in Fig. 5.1 has a wavelength of $1.2\times {10}^4\text{ m}$. Calculate the actual distance between point J and point K.

The wave in (ii) travels through the ground at a speed of $4600\text{ m/s}$. As the wave passes a certain point, the ground completes 5 oscillations. Calculate the time that it takes for the wave to pass. Show your working.

The charge on the sphere produces an electric field in the surroundings. State what is meant by ‘electric field’.

Draw on Fig. 6.1 to show the pattern and direction of the electric field produced by the charge on the sphere. Draw at least four lines.

The magnitude of the charge on the sphere is $3.5\times {10}^{-10}\text{ C}$. An earthed metal wire is touched against the surface of the sphere and the sphere is discharged. State what happens in the wire as the sphere is discharged.

It takes a time of $0.14\text{ ns}$ for the sphere to discharge completely. Calculate the average current in the earthed wire as the sphere discharges.

Define the term electromotive force.

The battery is connected in series with a variable resistor and a $30\mathrm{\Omega }$ resistor. The battery is made using $1.5\text{ V}$ cells. Draw a circuit diagram that shows all the $1.5\text{ V}$ cells connected to produce an e.m.f. of $7.5\text{ V}$, the variable resistor and the $30\mathrm{\Omega }$ resistor.

The resistance of the variable resistor can be varied from $0\mathrm{\Omega }$ to a maximum resistance of $150\mathrm{\Omega }$. Using the axes in Fig. 7.1, draw a graph to show how the current in the circuit varies with the resistance of the variable resistor as it increases from $0\mathrm{\Omega }$ to $150\mathrm{\Omega }$. Determine and label the value of the maximum current on the y-axis.

Thallium-208 decays to an isotope of lead (Pb). Complete the equation for this decay. $${}_{81}^{208}\text{Tl}\to \genfrac{}{}{0px}{}{\dots \dots }{\dots \dots }\text{Pb}+\genfrac{}{}{0px}{}{\dots \dots }{\dots \dots }\beta$$

The $\beta$-emission of thallium-208 is accompanied by $\gamma$-emission from the nucleus. Explain why this $\gamma$-emission does not affect the numbers in the equation in (a)(i).

Suggest one reason why a nucleus of thallium-208 is unstable.

A sample of thallium-208 is placed in a thick lead container. Fig. 8.1 shows a narrow beam of $\beta$-particles and $\gamma$-radiation emerging from a small hole in one side of the container. The narrow beam enters a region where there is a magnetic field that is directed into the page. On Fig. 8.1: • draw a line labelled $\beta$ to indicate the path of the $\beta$-particles in the magnetic field • draw a line labelled $\gamma$ to indicate the path of the $\gamma$-radiation in the magnetic field.

State the three regions of the electromagnetic spectrum in which the Sun emits the most energy. 1 ................................................................................................................................................ 2 ................................................................................................................................................ 3 ................................................................................................................................................

Electromagnetic radiation from the Sun travels at a speed of $3.0\times {10}^8\text{ m/s}$. The radiation takes $500\text{ s}$ to reach the Earth. Calculate the distance from the Sun to the Earth.

Approximately 4.6 billion years ago, the Sun formed from an interstellar cloud of gas and became a stable star. Describe and explain what happens as an interstellar cloud of gas forms a protostar.

Describe and explain what happens as a protostar becomes a stable star.