Learning equations is important because they help us solve problems and understand relationships between numbers. Equations are used in science, engineering, finance, technology, and everyday life, from calculating distances and budgets to programming and designing. Understanding equations develops logical thinking and shows how mathematics connects to the real world.

Learning and understanding probability is important because it helps students make sense of uncertainty in everyday life. Probability teaches us how likely events are to happen, allowing us to make better predictions and decisions. From weather forecasts to games, sports, and real-life choices, probability helps us think logically, interpret data, and understand risks. It also builds a strong foundation for future mathematics and statistics learning.

Statistics helps us make sense of information in the world around us. By collecting, organising, and interpreting data, students learn how to identify patterns and make informed decisions. In Year 7 and 8 maths, we explore averages, graphs, and data interpretation to build strong analytical skills. Statistics encourages critical thinking and supports learning across many real-life contexts.

Polygons are shapes with straight sides and angles, ranging from triangles with three sides to octagons with eight. Understanding their properties, like interior angles and symmetry, helps us solve problems in math and real life. Translation is a type of transformation where a shape slides in any direction without rotating or flipping, keeping its size and shape the same. Learning about polygons and translation builds strong geometry skills for students.

This week, we will explore angles and how they connect to mathematical transformations. Angles help us describe turns, rotations, and the movement of shapes on a grid. By understanding angles, we can accurately rotate shapes, identify direction, and recognise patterns in geometry. This learning will strengthen our spatial reasoning and prepare us to apply transformations confidently in more complex problems.

This week, we will review some of the most important math skills we have learned so far.

We’ll practise working with fractions, decimals, and place value, and we’ll revisit how to find the lowest common multiple (LCM) and highest common factor (HCF). These skills help us build a strong foundation in number sense and prepare us for more complex problems ahead.

Angles are all around us! An angle is formed when two lines meet at a point, called the vertex. We measure angles in degrees (°) using a protractor. Angles can be acute (small), right (exactly 90°), obtuse (wide), straight (180°), or reflex (more than 180°). You can find angles in the hands of a clock, the corners of buildings, the blades of a windmill, or even when a door opens. Learning about angles helps us understand shapes, direction, and design, and it’s an important skill in maths, art, sports, and engineering.

Learning about 3D shapes and geometry is important because it helps students understand the world around them. From buildings and bridges to packaging and art, 3D shapes are everywhere. Geometry develops spatial awareness, problem-solving, and logical thinking skills. It also connects to real-life areas such as design, engineering, and architecture. By exploring the properties of shapes, students learn to describe, analyse, and model objects accurately, building a strong foundation for future learning in mathematics and everyday problem-solving.

Here you can follow our lesson.

Geometry is the study of shapes, lines, angles, and how they fit together to form the world around us. We use geometry every day without noticing — when we build houses, design clothes, play sports, or even pack our lunchbox. Learning geometry helps us see patterns, solve problems, and think logically. It also builds skills we need in careers like engineering, architecture, art, and technology. By understanding geometry, we can better understand the space we live in.

Area and perimeter are important ideas in mathematics that help us understand the size and space of different shapes. Perimeter measures the distance around a shape, like the length of a fence around a garden. Area measures the space inside a shape, such as the surface of a classroom floor. By learning how to calculate area and perimeter for rectangles, triangles, and circles, we can solve real-life problems and see how math connects to the world around us.