IGCSE Physics 0625 Paper 41, Oct/Nov 2023

Calculate the gravitational potential energy of the ball relative to the concrete path. gravitational potential energy = ......................................................... [2]

The girl releases the ball and it falls towards the path. The ball strikes the path and bounces vertically upwards. Fig. 1.1 shows the ball falling towards the path. The speed of the ball immediately before it strikes the path is $14\text{ m/s}$. The speed of the ball immediately after it strikes the path is $12\text{ m/s}$. Calculate the kinetic energy of the ball immediately after it strikes the concrete path. kinetic energy = ......................................................... [2]

Show that the change in momentum of the ball when it bounces off the path is $5.2\text{ kg}\text{m/s}$. [3]

The ball is in contact with the path for $0.25\text{ s}$. Calculate the average resultant force on the ball when it is in contact with the path. force = ......................................................... [2]

Thermal energy is conducted through all solids by lattice vibrations. Describe one other way in which thermal energy is conducted through the copper. [3]

The outside surface of the cooking pan is kept clean by regular polishing. Explain one other advantage of keeping the surface of the pan shiny. [2]

The thermal energy passes into the water through the base of the pan. Identify the main method by which thermal energy is transferred throughout the water. [1]

Explain, in terms of particles, why it is difficult to compress liquids. [2]

Fig. 3.1 shows a rectangular block floating in water. The density of the water is $1000{\text{ kg/m}}^3$. The area of the base of the block is $0.014{\text{ m}}^2$. The base of the block is at a depth of $0.087\text{ m}$ below the surface of the water. Show that the pressure due to the water at the base of the block is approximately $850\text{ Pa}$. [2]

Calculate the force $F$ on the base of the block caused by the pressure given in (b)(i). $F = $ ......................................................... [2]

Force $F$ is equal to the weight of the block. Calculate the mass of the block. mass = ......................................................... [2]

The centre of gravity G is shown on Fig. 4.1. State what is meant by centre of gravity. [1]

Explain why the radio transmitter without the wires is a very unstable structure. [1]

Wire W is under tension and it exerts a force $T$ on the transmitter. On Fig. 4.1, mark an arrow to show the force $T$ exerted by wire W on the transmitter. [1]

The force $T$ produces a moment on the transmitter about its base. Describe how the moment produced by $T$ is calculated and indicate on Fig. 4.1 what is meant by any other terms in the description. [3]

The radio transmitter uses radio waves to transmit radio and television programmes. State one other use of radio waves. [1]

Describe one method of generating electrical power from energy stored in water. [3]

For the method you chose in (a), state one advantage and one disadvantage of generating electricity this way. advantage ................................................................................................................................. ................................................................................................................................................... disadvantage ............................................................................................................................ ................................................................................................................................................... [2]

State two methods of generating electrical power for which the main source of energy is not the Sun. 1 ................................................................................................................................................ 2 ................................................................................................................................................ [2]

A length of $1.0\text{ cm}$ on the scale diagram represents an actual length of $5.0\text{ cm}$. By drawing on Fig. 6.1, locate the image of the page produced by the lens and label it I. [3]

Using Fig. 6.1, determine the actual distance of image I from the lens. actual distance from lens = ......................................................... [2]

Converging lenses can be used as magnifying glasses. State whether the image produced when a lens is used as a magnifying glass is real or virtual. Explain why. [1]

Suggest how someone who is long-sighted may benefit from using a converging lens. [2]

A plastic rod is uncharged. When the rod is rubbed with a woollen cloth, the rod becomes negatively charged. Explain, in terms of particles, why the rod becomes negatively charged. [2]

Fig. 7.1 shows a negatively charged metal sphere S. There is an electric field surrounding S. State what is meant by an electric field. [1]

On Fig. 7.1, draw the pattern of the electric field surrounding sphere S and indicate its direction. [2]

Fig. 7.2 shows a small negative charge Z placed near to sphere S. Charge Z experiences a force due to the electric field surrounding S. On Fig. 7.2, draw an arrow to show the direction of this force on Z. [1]

Calculate: the magnitude $X$ of the charge that flows through P in $600\text{ s}$ $X=$ ......................................................... [2]

Calculate: the resistance of the cylinder of modelling clay. resistance = ......................................................... [3]

The cylinder is removed from the circuit and replaced with a new cylinder made of the same modelling clay. The new cylinder is twice the length and has half the cross-sectional area of the first cylinder. Calculate the time that it now takes for a charge of magnitude $X$ to flow through resistor P. time = ......................................................... [4]

Americium-241 is the isotope of the element americium that has the nucleon number (mass number) 241. State how the composition of a nucleus of americium-241 differs from that of a nucleus of americium-242. [1]

An atom of a different element has a nucleon number of 241. State two differences between the composition of a nucleus of this atom and a nucleus of americium-241. 1 ........................................................................................................................................ 2 ........................................................................................................................................ [2]

Americium-241 decays to an isotope of neptunium (Np) by alpha-particle ($\alpha$-particle) emission. Complete the equation for this decay. $$\begin{array}{ccccc}{}_{\dots \dots }^{241}\mathrm{A}\mathrm{m}& ⟶& {}_{93}^{\dots \dots }\mathrm{N}\mathrm{p}& +& {}_{\dots \dots }^{\dots \dots }\alpha \end{array}$$ [3]

One reason for using an isotope that emits $\alpha$-particles in a smoke detector is that $\alpha$-particles are more strongly ionising than beta-particles ($\beta$-particles). Explain why $\alpha$-particles are more strongly ionising than $\beta$-particles. [2]

The isotope of neptunium produced by americium-241 is also radioactive. The decay of this isotope of neptunium produces an isotope of protactinium which decays by $\beta$-emission. $\beta$-particles are more penetrating than $\alpha$-particles. The half-life of neptunium is longer than two million years. Using this information, explain the advantage of this long half-life for the use and safe disposal of a household smoke alarm. [2]

Stable stars transfer energy into space by emitting electromagnetic radiation from their surfaces. Describe what happens in the core of a stable star to release energy that is eventually transferred into space. [3]

On the Earth, light from a distant galaxy is observed and analysed by astronomers. This information is used to determine the speed at which the galaxy is moving away from the Earth. Describe how the observed light is different from when it was emitted. [2]

State the quantity that astronomers use to determine the speed at which the galaxy is moving away. [1]

The Hubble constant $H_0$ is equal to $2.2\times {10}^{-18}\text{ per second}$. Calculate the distance from the Earth of a galaxy that is moving away at a speed of $1.3\times {10}^7\text{ m/s}$. distance = ......................................................... [2]

Calculate an estimate for the age of the Universe. Give your answer in years. age of the Universe = ............................................... years [2]