All Questions: Cambridge IGCSE Mathematics - International - 0607 - Core Paper 1 2020 Winter Zone 1
Theory
MCQ
01.
Theory 1 Marks
CH1 - Number

Work out.
15 \div 3 + 2 = \text{..................}

02.
Theory 1 Marks
CH1 - Number

Change 400 centimetres into metres. ............................... m [1]

03.
Theory 1 Marks
CH3 - Functions

Complete the mapping diagram.


04.
Theory 2 Marks
CH5 - Geometry

(a) Write down the mathematical name for this quadrilateral. .......................... [1]
(b) Write down the mathematical name for the angle at $B$. .......................... [1]

05.
Theory 1 Marks
CH5 - Geometry

Write down the mathematical name for the perimeter of a circle. ............................................................ [1]

06.
Theory 1 Marks
CH8 - Trigonometry

Ajay is facing east. He turns 90° clockwise.
Write down the direction he is now facing.

07.
Theory 1 Marks
CH4 - Coordinate geometry

On the grid, plot the point (2, 3).

08.
Theory 2 Marks
CH11 - Statistics

Some students were each asked to name their favourite subject. The bar chart shows the results.
(a) Work out how many more boys than girls named English as their favourite subject.............................................. [1]
(b) Work out how many students named mathematics as their favourite subject...................................................... [1]

09.
Theory 2 Marks
CH11 - Statistics

Imran records data about cars.

Put a tick (✓) in each row to show whether the data is discrete or continuous.

[Table_1]

Data | Discrete | Continuous
Number of seats | |
Kilometres per litre | |
Age in complete years | |
Maximum speed | |

10.
Theory 4 Marks
CH11 - Statistics

The list shows the mark for each of eleven students in an examination.

17     23     12     36     14     28     20     19     15     32     29

(a) Find the range. .................................................. [1]

(b) Find the median. .................................................. [2]

(c) Find the upper quartile. .................................................. [1]

11.
Theory 1 Marks
CH1 - Number

Write 526.316 correct to 2 significant figures.

12.
Theory 1 Marks
CH4 - Coordinate geometry

A is the point (3, 2) and B is the point (3, 4).
Find the length of AB.

13.
Theory 1 Marks
CH4 - Coordinate geometry

Find the coordinates of the mid-point of the line $CD$.
(\text{...................., ....................}) [1]

14.
Theory 1 Marks
CH4 - Coordinate geometry


Write down the equation of the line $L$.

15.
Theory 2 Marks
CH1 - Number

Show the inequality $4 \leq n < 9$ on the number line.

16.
Theory 1 Marks
CH2 - Algebra

Solve $4x = 20$.
x = \text{.....................} \ [1]

17.
Theory 4 Marks
CH6 - Vectors and transformations

(a)
Reflect the triangle in the line $x = -1$.
[2]
(b)
Rotate the triangle through 90° anti-clockwise about the origin.
[2]

18.
Theory 2 Marks
CH11 - Statistics

These diagrams show three different types of correlation.

(a) Write down the letter of the diagram which shows negative correlation.
............................................................... [1]
(b) The number of bottles of water sold in a shop increases as the temperature rises.
Which diagram, A, B or C, shows this correlation?
............................................................... [1]

19.
Theory 3 Marks
CH7 - Mensuration

Work out the shaded area.
.......................................... m² [3]

20.
Theory 4 Marks
CH10 - Probability

(a) Xiong spins a fair 5-sided spinner, numbered 1, 2, 3, 4, 5, two times.
Complete the tree diagram.

[Image_1: Tree Diagram with labels 'Score on first spin', 'Score on second spin', probabilities shown for different outcomes]

(b) This fair 5-sided spinner is spun 200 times.
Work out the expected number of times it lands on C.
[Image_2: Diagram of 5-sided spinner with labels A, B, C, D, E]

21.
Theory 2 Marks
CH8 - Trigonometry

In the right-angled triangle $ABC$, $BC = 8 \text{ cm}$.

\begin{align*} \sin C &= 0.6 \\ \cos C &= 0.8 \\ \tan C &= 0.75 \end{align*}

Find the length of $AB$.



22.
Theory 2 Marks
CH1 - Number

Find the lowest common multiple (LCM) of 10 and 12.