Year 11 Maths Help & Practice

Boost your maths marks with our complete Year 11 Maths help. Whether it's GCSE maths revision, National 5 Maths revision, Key Stage 4 Maths (National Curriculum), or National curriculum in Wales (Key stage 4), we've got you all covered!

Just like your class or textbook, our comprehensive help includes topics such as Trigonometry, Vectors, Solving simultaneous equations, Congruent triangles, Solving linear equations, Circle theorem, and more. StudyPug gives you not just lessons, but tutorials that teach you how to tackle even the hardest GCSE maths questions with step-by-step solutions – in videos. Then, strengthen your understanding with tons of KS4 maths practice.

All our lessons are taught by experienced year 11 maths teachers. Let's finish your homework in no time, and ACE that test.

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  1. 1Number System
    1. 1.1Understanding the number systems
    2. 1.2Prime factorisation
    3. 1.3Greatest Common Factors (GCF)
    4. 1.4Least Common Multiple (LCM)
    5. 1.5Rational vs. Irrational numbers
    6. 1.6Converting repeating decimals to fractions
  2. 2Surds
    1. 2.1Square and square roots
    2. 2.2Cubic and cube roots
    3. 2.3Evaluating and simplifying surds
    4. 2.4Operations with surds
    5. 2.5Conversion between entire surds and mixed surds
    6. 2.6Adding and subtracting surds
    7. 2.7Multiplying surds
    8. 2.8Solving surd equations
    9. 2.9Rationalize the denominator
  3. 3Laws of Indices
    1. 3.1Product rule of exponents
    2. 3.2Quotient rule of exponents
    3. 3.3Power of a product rule
    4. 3.4Power of a quotient rule
    5. 3.5Power of a power rule
    6. 3.6Negative exponent rule
    7. 3.7Combining the exponent rules
    8. 3.8Standard form
    9. 3.9Convert between radicals and rational exponents
    10. 3.10Solving for exponents
  4. 4Solving Linear Equations
    1. 4.1Solving linear equations using multiplication and division
    2. 4.2Solving two-step linear equations: ax + b = c, x/a + b = c
    3. 4.3Solving linear equations using distributive property: a(x + b) = c
    4. 4.4Solving linear equations with variables on both sides
    5. 4.5Solving literal equations
  5. 5Linear Inequalities
    1. 5.1Express linear inequalities graphically and algebraically
    2. 5.2Solving one-step linear inequalities
    3. 5.3Solving multi-step linear inequalities
    4. 5.4Compound inequalities
  6. 6Linear Relations
    1. 6.1Identifying proportional relationships
    2. 6.2Representing patterns in linear relations
    3. 6.3Reading linear relation graphs
    4. 6.4Solving linear equations by graphing
  7. 7Linear Functions
    1. 7.1Distance formula: d=(x2−x1)2+(y2−y1)2d = \sqrt{(x_2-x_1)^2+(y_2-y_1)^2}
    2. 7.2Midpoint formula: M=(x1+x22,y1+y22)M = ( \frac{x_1+x_2}2 ,\frac{y_1+y_2}2)
    3. 7.3Gradient equation: m=y2−y1x2−x1m = \frac{y_2-y_1}{x_2- x_1}
    4. 7.4Gradient intercept form: y = mx + b
    5. 7.5General form: Ax + By + C = 0
    6. 7.6Gradient-point form: y−y1=m(x−x1)y - y_1 = m (x - x_1)
    7. 7.7Rate of change
    8. 7.8Graphing linear functions using table of values
    9. 7.9Graphing linear functions using x- and y-intercepts
    10. 7.10Graphing from gradient-intercept form y=mx+b
    11. 7.11Graphing linear functions using a single point and gradient
    12. 7.12Word problems of graphing linear functions
    13. 7.13Parallel and perpendicular lines in linear functions
    14. 7.14Applications of linear relations
  8. 8Linear Equations
    1. 8.1Introduction to linear equations
    2. 8.2Introduction to nonlinear equations
    3. 8.3Special case of linear equations: Horizontal lines
    4. 8.4Special case of linear equations: Vertical lines
    5. 8.5Parallel line equation
    6. 8.6Perpendicular line equation
    7. 8.7Combination of both parallel and perpendicular line equations
    8. 8.8Applications of linear equations
  9. 9Solving Simultaneous Equations
    1. 9.1Determining number of solutions to linear equations
    2. 9.2Solving simultaneous equations by graphing
    3. 9.3Solving simultaneous equations by elimination
    4. 9.4Solving simultaneous equations by substitution
    5. 9.5Money related questions in linear equations
    6. 9.6Unknown number related questions in linear equations
    7. 9.7Distance and time related questions in linear equations
    8. 9.8Rectangular shape related questions in linear equations
  10. 10Exponential Functions
    1. 10.1Exponents: Product rule (a^x)(a^y) = a^(x+y)
    2. 10.2Exponents: Division rule (a^x / a^y) = a^(x-y)
    3. 10.3Exponents: Power rule (a^x)^y = a^(x * y)
    4. 10.4Exponents: Negative exponents
    5. 10.5Exponents: Zero exponent: a^0 = 1
    6. 10.6Exponents: Rational exponents
    7. 10.7Solving exponential equations using exponent rules
    8. 10.8Graphing exponential functions
    9. 10.9Graphing transformations of exponential functions
    10. 10.10Finding an exponential function given its graph
  11. 11Operations of Polynomials
    1. 11.1What is a polynomial?
    2. 11.2Polynomial components
    3. 11.3Multiplying monomial by monomial
    4. 11.4Multiplying monomial by binomial
    5. 11.5Multiplying binomial by binomial
    6. 11.6Multiplying polynomial by polynomial
    7. 11.7Applications of polynomials
  12. 12Factorising Polynomial Expressions
    1. 12.1Common factors of polynomials
    2. 12.2Factorising polynomials by grouping
    3. 12.3Solving polynomials with the unknown "b" from x^2 + bx + c
    4. 12.4Solving polynomials with the unknown "c" from x^2 + bx + c
    5. 12.5Factorising polynomials: x^2 + bx + c
    6. 12.6Applications of polynomials: x^2 + bx + c
    7. 12.7Solving polynomials with the unknown "b" from ax2+bx+cax^2 + bx + c
    8. 12.8Factorising polynomials: ax2+bx+cax^2 + bx + c
    9. 12.9Factorising perfect square trinomials: (a + b)^2 = a^2 + 2ab + b^2 or (a - b)^2 = a^2 - 2ab + b^2
    10. 12.10Find the difference of squares: (a - b)(a + b) = (a^2 - b^2)
    11. 12.11Evaluating polynomials
    12. 12.12Using algebra tiles to factorise polynomials
    13. 12.13Solving polynomial equations
    14. 12.14Word problems of polynomials
  13. 13Transformations of Functions
    1. 13.1Transformations of functions: Horizontal translations
    2. 13.2Transformations of functions: Vertical translations
    3. 13.3Reflection across the y-axis: y = f(-x)
    4. 13.4Reflection across the x-axis: y = -f(x)
    5. 13.5Transformations of functions: Horizontal stretches
    6. 13.6Transformations of functions: Vertical stretches
    7. 13.7Combining transformations of functions
    8. 13.8Even and odd functions
  14. 14Algebraic Fractions
    1. 14.1Simplifying algebraic fractions and restrictions
    2. 14.2Adding and subtracting algebraic fractions
    3. 14.3Multiplying algebraic fractions
    4. 14.4Dividing algebraic fractions
    5. 14.5Solving equations with algebraic fractions
    6. 14.6Applications of equations with algebraic fractions
    7. 14.7Simplifying complex fractions
    8. 14.8Partial fraction decomposition
  15. 15Reciprocal Functions
    1. 15.1Graphing reciprocals of linear functions
    2. 15.2Graphing reciprocals of quadratic functions
  16. 16Introduction to 3-Dimensional Figures
    1. 16.1Introduction to surface area of 3-dimensional shapes
    2. 16.2Nets of 3-dimensional shapes
    3. 16.3Surface area of prisms
    4. 16.4Surface area of cylinders
  17. 17Properties of Triangles
    1. 17.1Classifying Triangles
    2. 17.2Isosceles and equilateral triangles
  18. 18Congruent Triangles
    1. 18.1Congruence and Congruent Triangles
    2. 18.2Triangles Congruent by SSS Proofs
    3. 18.3Triangles Congruent by SAS and HL Proofs
    4. 18.4Triangles Congruent by ASA and AAS Proofs
  19. 19Circle Geometry
    1. 19.1Angles in a circle
    2. 19.2Chord properties
    3. 19.3Tangent properties
    4. 19.4Circles and circumference
    5. 19.5Arcs of a circle
    6. 19.6Areas and sectors of circles
    7. 19.7Inscribed quadrilaterlas in circles
    8. 19.8Central and inscribed angles in circles
    9. 19.9Conics - circle
  20. 20Scale Factors and Similarity
    1. 20.1Enlargements and reductions with scale factors
    2. 20.2Scale diagrams
    3. 20.3Similar triangles
    4. 20.4Similar polygons
  21. 21Pythagorean Theorem
    1. 21.1Squares and square roots
    2. 21.2Pythagorean theorem
    3. 21.3Estimating square roots
    4. 21.4Using the pythagorean relationship
    5. 21.5Applications of pythagorean theorem
  22. 22Trigonometry
    1. 22.1Use sine ratio to calculate angles and sides (Sin = oh \frac{o}{h} )
    2. 22.2Use cosine ratio to calculate angles and sides (Cos = ah \frac{a}{h} )
    3. 22.3Use tangent ratio to calculate angles and sides (Tan = oa \frac{o}{a} )
    4. 22.4Combination of SohCahToa questions
    5. 22.5Solving expressions using 45-45-90 special right triangles
    6. 22.6Solving expressions using 30-60-90 special right triangles
    7. 22.7Word problems relating ladder in trigonometry
    8. 22.8Word problems relating guy wire in trigonometry
    9. 22.9Other word problems relating angles in trigonometry
    10. 22.10Sine rule
    11. 22.11Cosine rule
    12. 22.12Application of the sine rule and cosine rule
  23. 23Bearings
    1. 23.1Introduction to bearings
    2. 23.2Bearings and direction word problems
    3. 23.3Angle of elevation and depression
  24. 24Volume
    1. 24.1Introduction to volume
    2. 24.2Volume of prisms
    3. 24.3Volume of cylinders
    4. 24.4Word problems relating volume of prisms and cylinders
  25. 25Measuring Systems
    1. 25.1Metric systems
    2. 25.2Imperial systems
    3. 25.3Conversions between metric and imperial systems
    4. 25.4Conversions involve squares and cubic
    5. 25.5Upper and lower bound
  26. 26Introduction to Probability
    1. 26.1Introduction to probability
    2. 26.2Organizing outcomes
    3. 26.3Probability of independent events
    4. 26.4Comparing experimental and theoretical probability
  27. 27Probability
    1. 27.1Determining probabilities using tree diagrams and tables
    2. 27.2Probability of independent events
    3. 27.3Probability with Venn diagrams
  28. 28Statistics
    1. 28.1Median and mode
    2. 28.2Mean
    3. 28.3Range and outliers
    4. 28.4Application of averages
    5. 28.5Influencing factors in data collection
    6. 28.6Data collection
  29. 29Data and Graphs
    1. 29.1Reading and drawing bar graphs
    2. 29.2Reading and drawing histograms
    3. 29.3Reading and drawing line graphs
    4. 29.4Box-and-whisker plots and scatter plots
    5. 29.5Stem-and-leaf plots
    6. 29.6Reading and drawing Venn diagrams
  30. 30Vectors
    1. 30.1Introduction to vectors
    2. 30.2Magnitude of a vector
    3. 30.3Direction angle of a vector
    4. 30.4Scalar multiplication
    5. 30.5Equivalent vectors
    6. 30.6Adding and subtracting vectors in component form
    7. 30.7Operations on vectors in magnitude and direction form
    8. 30.8Unit Vector
    9. 30.9Word problems on vectors

Is Year 11 Maths hard?

If you're currently in year 11 and looking for easy practice materials ahead of your upcoming maths exams, you're not alone. There are hundreds of thousands of students just like you that benefit from our easy maths revision guides that help them tackling every aspect of year 11 maths.

The fact that you're here, shows that you understand how important a good grade can be for future college applications and eventual employment. Though it does seem like a daunting challenge, you're now one step closer to conquering year 11 maths.

You'll find that maths becomes a lot easier once you have a firm understanding of the basics, so don't be afraid to revisit old topics to make sure you truly understand them before advancing on to the more complex elements of the curriculum. Remember, you're not expected to know everything from day one, so go at your own pace and use StudyPug as a companion to your studies.

We've got content that can provide easier year 11 maths revision and information that can help with your homework too. Our online video tutorials will walk you through all the relevant topics that are bound to come up in your end of year exams, and we offer step-by-step examples across a variety of topics, including the following:

  • Circle Theorem
  • Indices
  • Algebraic Proof
  • Vectors
  • And more

Our year 11 maths videos will show you easy to understand solutions to even the hardest GCSE maths test questions. Furthermore, you can test your knowledge using our GCSE maths revision materials. The content we deliver, has been designed by experienced GCSE maths teachers and we have worked to ensure that we cover all the topics you'd expect to find in current maths textbooks.

We understand that within different schools and colleges, there will be different awarding bodies. With that in mind, we have constructed our content to cover the following:

  • Edexcel GCSE Maths
  • AQA GCSE Maths
  • OCR GCSE Maths
  • WJEC GCSE Maths

We also understand that every learner has their own way of learning. To that end, we have decided to take a "from the ground up" approach that starts from the basics, assumes no prior knowledge, and covers all areas of your year 11 maths syllabus. Each lesson, has been designed to seamlessly flow from one topic to the next, allowing you to build off the information you've just learned, introducing more complex topics when you're ready.

How to Revise for Year 11 Maths?

To effectively revise for your year 11 maths exams, you'll need to be taking notes in class and testing your knowledge to review your strengths and weaknesses. Use year 11 worksheets and our revision materials to help you highlight the areas that you need to work on.

Taking the time to use these tools will not only help you build more effective revision strategies. but it will also help you to retain the information. Remember, memorizing maths isn't as good as truly understanding the problems and how to solve them, so take the time to truly digest the information you're receiving.

We understand that finding time and motivation to study can be difficult. Many students struggle to stay focused in class or find it difficult and boring to work from a textbook. If that sounds like you, StudyPug may just be what you're looking for. We offer an extensive collection of fun and easy online revision aides that cover the same year 11 maths questions that can be found in those boring maths books.

Our year 11 maths tutorial platform offers you 24/7 help and as our lessons are delivered via a video format, you can pause, rewind, or fast-forward the info, allowing you to skip content that's not relevant and learn at your own pace. We've found that a lot of our students prefer this video service as the content is delivered in a much more conversational way that's easier to follow.

Use our content to address any areas of weakness that you have and sit mock exams to track your progression. As you study more and sit mock tests, you should see an improvement in your performance. To get you started, we're offering a collection of free year 11 maths lessons across the following subject areas:

  • Understanding the Number System
  • Least Common Multiple (LCM)
  • Square and Square Roots
  • Operations with Radicals
  • Product Rule of Exponents
  • Solving Linear Equations Using Multiplication and Division
  • Expressing Linear Inequalities Graphically and Algebraically
  • Parallel Line Equation
  • And more

I Have Gone Through All the Past Papers – What Now?

Efficient year 11 maths exam prep goes beyond past papers, so if you've completed AQA past papers, SQA past papers, and so on, you should be utilizing our extensive collection of videos to cover all topics on the curriculum. Remember, the year 11 maths questions that appeared on past tests, aren't necessarily going to be the ones that appear on your upcoming exam, so make sure you have a firm understanding across all potential topics. Don't assume that because a topic wasn't featured in past years, it won't feature this year.

How to Pass Year 11 Maths?

It cannot be stressed enough, if you want to pass year 11 maths with ease, you must revise, revise, revise! This can dramatically improve your performance during your exams and can help you achieve that grade 9.

As mentioned above, sit mock exams using year 11 maths past papers. Try to adhere to the time constraints for each paper, avoid using your phone, and remove any other distractions while you sit the test. Have family or friends mark the paper on your behalf and then review your score. If you get a few questions wrong in a specific topic, revisit the whole topic and make sure you understand where you went wrong. Similar questions are bound to appear on your actual test.

Examiners will want to see evidence that you can arrive at the correct answers without simple memorization, so show your working out to earn additional marks. These marks can be the difference between a grade 8 and a grade 9.

Additionally, don't spend time on difficult problems early on. If it's too tough, skip it and come back to it later. Focusing to early on questions that you're struggling with could hold you back from getting to the questions you know how to answer. Once you've worked through the paper, you can then return to the trickier questions without that added pressure. If you finish all of the questions early, don't just sit there and relax! Go back, double check, and then triple check your answers. You may catch something you didn't notice.

Finally, to help you pass year 11 maths, use StudyPug! As your virtual Year 11 maths tutor, we have 1000s of lessons online to help you prepare for your tests. Our videos cover all aspects of GCSE maths, so regardless of whether your revising for GCSE foundation maths or require higher maths revision, we've got you covered.

  • My school uses Edexcel as their exam board. Do you cover all GCSE maths lessons?

    Yes. We cover all topics tested in GCSE Maths. Therefore, not only Edexcel, pupils taking the exam with all other exam boards, including AQA, OCR, and WJEC, will find all the topics here too.

  • I'm currently in year 11 and looking for help with my GCSE maths revision. Which course should I sign up for?

    It doesn't matter. :) Your StudyPug subscription gives you unlimited access to all maths help across all courses. You can revise all KS4 maths you learned in year 10 and year 11. To save your precious study time, you can skip, review and learn any materials anytime based on your needs.

  • What class should I take after year 11 maths?

    You should take this course after mastering Year 10 Maths, and your follow up course should be Year 12 Maths.

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