IGCSE Mathematics 0580 Paper 11, May/June 2024

Measure the length of line $AB$ in millimetres.

The travel graph shows the journey of a bus.

Write down the order of rotational symmetry of a rhombus.

The diagram shows a shape on a $1{\text{ cm}}^2$ grid. Find the area of this shape.

The temperature on Monday is $-27{}^{\circ }\text{C}$. The temperature on Tuesday is $15{}^{\circ }\text{C}$ higher than on Monday. Work out the temperature on Tuesday.

Draw all the lines of symmetry on this shape.

The diagram shows two sides of a parallelogram $ABCD$. Find the coordinates of point $D$.

The total surface area of this cuboid is $369{\text{ cm}}^2$. Work out the value of $h$.

Geetha has a box of toys. She picks a toy at random from the box. The probability that she picks a wooden toy is 0.6.

The table shows some information about two sequences. Complete the table.

Find the coordinates of the point where the line $y=3x-5$ crosses the $y$-axis.

By writing each number in the calculation correct to 1 significant figure, find an estimate for the value of $$\frac{28.2-5.6}{4.2\times 1.68}\mathrm{.}$$ You must show all your working.

Factorise completely. $$36x^2+40x$$

The diagram shows a rectangle with length $3x-12$ and width $x+7$. Find an expression for the perimeter of the rectangle. Give your answer in its simplest form.

The diagram shows a circle, centre $O$. $P$ lies on the circle.

Find the greatest odd number that is a factor of 140 and a factor of 210.

Calculate.

Calculate $1.827\times {10}^6÷9000$. Give your answer in standard form.

Solve the simultaneous equations. You must show all your working. $$6x+2y=29$$ $$3x-4y=17$$

Change $9.6\text{ km/h}$ into $\text{m/s}$.

These are the first five terms of a sequence. $$1118253239$$ Find an expression for the $n\text{th}$ term of the sequence.

The diagram shows a shape made from a triangle $JKL$ and a semicircle with diameter $JL$. $JKL$ is an isosceles right-angled triangle with $JK=JL=12.8\text{ cm}$.