Interactive worksheet containing unlimited questions for student to practise grid method multiplication and self-assess. Many believe that the grid method may be the best method to learn. There aren’t too many steps to remember and it lends itself well to algebraic multiplications. Saved in web page .html format with alternative link for compatibility / shareability. More maths worksheets at esheets.io

Interactive worksheet allowing students to practise division of integers. Colour-coded scaffolding gives students feedback / guidance on progress as they work. Dividing is a key skill for tasks like splitting bills, calculating unit prices, or converting measurements. It ensures you can break down quantities accurately, which is important in everyday problem-solving. Saved in web page .html format with alternative link for compatibility / shareability. More maths worksheets at esheets.io

Scaffolded interactive worksheet that provides positive feedback as students answer questions successfully. Inverse proportion is when one quantity increases as another decreases, and vice versa. This relationship is found in everyday scenarios like speed and travel time, or supply and demand. Understanding inverse proportion helps you solve problems where two quantities are inversely related, allowing you to predict how one affects the other. Saved in web page .html format with alternative link for compatibility / shareability. More maths worksheets at esheets.io

Students are presented with a diagram and a series of prompts to help them determine the equation of a tangent. Interactive buttons allow students to assess their own progress. The equation of a tangent is crucial in understanding how straight lines can “just touch” curves at a single point. In real life, this concept helps in designing roads, bridges, and even roller coasters, where smooth transitions between curved and straight sections are essential for safety and comfort. Saved in web page .html format with alternative links for compatibility and sharing. More maths worksheets at esheets.io

Practise finding the hypotenuse using Pythagoras’ Theorem. Interactive buttons allow students to monitor their own progress. The hypotenuse is the longest side of a right-angled triangle, and Pythagoras’ Theorem helps us find it. Whether you’re measuring the diagonal of a TV screen or figuring out the shortest distance across a park, the formula a² + b² = c² is a practical tool for solving real-world problems involving right-angled triangles! Saved in web page .html format with alternative links for sharing and compatibility. More maths worksheets at esheets.io

Practise finding the range from a set of values. Interactive buttons allow students to assess their own progress. The range is a measure of how spread out a set of numbers is, found by subtracting the smallest number from the largest. It’s used in real life to compare variations, like tracking the temperature highs and lows in a week or analyzing the fastest and slowest times in a race. Saved in web page .html format with alternative links for compatibility and sharing. More maths worksheets at esheets.io

Practise finding missing sides on a right-angled triangle using trigonometry. Interactive buttons allows students to assess their own progress. Trigonometry helps us solve real-world problems, like finding the height of a building or the distance across a river, without measuring them directly. By using the angles and a known side of a right triangle, we can calculate the missing sides with tools like sine, cosine, and tangent. Saved in web page .html format with alternative links for compatibility and sharing.

Practise finding the hypotenuse or a shorter side with this interactive worksheet. Buttons allow students to assess their own progress. The Pythagorean Theorem is a cornerstone of geometry, showing up wherever right-angled triangles are involved. It states that the square of the hypotenuse (the longest side) is equal to the sum of the squares of the other two sides. From designing ramps to navigating directly across a park, it’s a real-world tool for finding the shortest path or calculating distances. Saved in web page .html format with alternative links for compatibility and sharing. More maths worksheets at esheets.io

Practise finding missing angles using trigonometry with this interactive worksheet. Buttons allow students to assess their own understanding. Trigonometry helps us find missing angles in triangles, a skill that’s used in real life to design bridges, measure the height of buildings, or even track the path of a rocket. By applying sine, cosine, and tangent, we can unlock the secrets hidden within the angles of any right-angled triangle! Saved in web page .html format with alternative links for compatibility and sharing. More maths worksheets at esheets.io

Practise finding a shorter side using Pythagoras’ Theorem. Interactive buttons allows students to assess their own progress. In real life, Pythagoras’ theorem can help you solve problems like figuring out the length of a missing side in a right triangle, such as when designing ramps or calculating distances. Finding a shorter side is about working backward from the hypotenuse and another side to complete the triangle! Saved in web page .html format with backup links for sharing / compatibility. More maths worksheets at esheets.io

Practise finding the median with this interactive worksheet. Button allow students to assess their own progress. The median is the middle value in a set of numbers, and it’s a great way to understand typical values without being thrown off by extreme outliers. Whether you’re analyzing test scores, the heights of your classmates, or even house prices, finding the median helps you see the “middle ground” in the data. Saved in web page .html with alternative links for compatibility and sharing. More maths worksheets at esheets.io

Practise calculating the mean with this interactive worksheet. Buttons allow students to assess their own progress. Calculating the mean, or average, is a useful skill in everyday life—whether you’re figuring out your test scores, tracking your favorite team’s performance, or splitting the bill at a restaurant. It helps summarize a set of numbers into a single, easy-to-understand value, giving you a clear picture of the overall trend. Saved in web page .html format with alternative links for compatibility and sharing. More maths worksheets at esheets.io

Interactive worksheet on finding the mode. Buttons allow students to assess their own progress. The mode is the number or item that appears most often in a set of data. Understanding the mode can help identify trends, like finding the most popular shoe size in a store or the favorite sport in a school survey! Saved in web page .html format with alternative links for compatibility and sharing. More maths worksheets at esheets.io

Convert small numbers in standard form to ordinary numbers. Interactive buttons allows students to assess their own progress. Converting small numbers from standard form to ordinary numbers is an essential skill in science and mathematics, especially when dealing with very tiny measurements like cell sizes or distances in space. Standard form helps us write these numbers compactly, and converting them back to ordinary numbers allows us to understand their real-world size. Saved in web page .html format with alternative link for compatibility and sharing. More maths worksheets at esheets.io

Students are presented with small numbers and are required to convert into standard form. Interactive buttons allow students to assess their own progress. Converting small numbers to standard form is a useful skill in science and engineering, where very tiny values often need to be written in a compact way. For example, the size of a cell or the thickness of a hair are easier to express using powers of 10. Standard form makes it easier to work with these small numbers in calculations and to compare them quickly. Saved in web page .html format with alternative links for compatibility and sharing. More maths worksheets at esheets.io

Understanding how to calculate the area of compound shapes is important in real-world situations like designing a park, building a garden, or even arranging furniture in a room. By breaking down complex shapes into simpler ones like rectangles, triangles, or circles, you can find the total area with ease—an essential skill in architecture, engineering, and everyday problem-solving. 6 different types of problem: Rectangle + triangle Rectangle + quarter circle Rectangle + semi-circle Semi-circle + triangle Rectangle + parallelogram Rectangle + trapezium Interactive buttons allow students to check their own progress. Saved in web page .html format with alternative links for compatibility and sharing. More maths worksheets at esheets.io

Practise converting large numbers to standard form. Interactive buttons allow students to assess their own progress. Converting large numbers to standard form is a way to express very big or very small numbers in a simpler format, making them easier to work with. You’ll often see this used in science, engineering, and space exploration, where numbers like the distance to the nearest star or the size of a virus need to be written efficiently. Saved in web page .html format with alternative link for compatibility and sharing. More maths worksheets at esheets.io

Practise multiplying by 10, 100 or 100 using this interactive worksheet. Check answer buttons provide instant feedback for the student. Multiplying by powers of 10 is a useful skill that makes calculations quick and easy. Whether you’re working with money, measuring large distances, or dealing with scientific data, knowing how to multiply by 10, 100, or 1000 helps you shift numbers efficiently. It’s like moving the decimal point, making even complex math more manageable in everyday life! Saved in web page .html format with alternative link for compatibility and sharing. More maths worksheets at esheets.io

Students are given two coordinates and asked to find the equation of the straight line that passes through them. For scaffolding purposes the answer is entered in three stages: (1) Gradient (2) y-intercept (3) Final equation. Interactive button allows students to check their own progress. The equation of a line connecting two coordinates is a key concept in geometry and algebra. It’s used to describe the relationship between two points on a plane. For example, this idea is essential in navigation, computer graphics, and even architecture when designing structures. Understanding how to find this equation allows you to predict how one value changes in relation to another, like plotting a path between two locations on a map! Saved in web page .html format with alternative link for compatibility and sharing. More maths worksheets at esheets.io