🐥Easter Revision Courses run through the Easter holidays from Monday 30 March until Sunday 12 April - including weekends - with different subjects running at different times on different days.
📝Please note that we are giving every UK student the first lessons completely free. GCSE students get the first 25 hours of learning free while A-level students get the first lesson free.
Then, upgrading to the full course costs less than the average private tutor charges for a single hour’s tuition;
1 subject - £20
2 subjects - £35
3+ subjects - £45
You can sign up now and let’s make 2026 count ⬅️
🚨The existing Year 11 & Year 13 students will have Easter Revision courses automatically added to their existing accounts based on the subject they are registered for at MyEdSpace.
⚠️ For new joiners who joined from February, the accounts will be created mid-March, and the courses will be visible there.
Stay tuned and wait for the email from MyEdSpace mid-March.
🗓️ Easter Revision Courses Timetable
GCSE Easter Revision courses curricula:
Maths | The entire GCSE Higher Maths curriculum & GCSE Foundation Maths curriculum. |
English | They’ll cover the entire curriculum for both GCSEs. The first day will cover the two most popular Literature text choices from each component (Shakespeare, 19th Century Novel, Modern Text, Anthology Poetry) and the skills required to analyse them, and the second day will cover the Language section of the course.
More details ⬇️
Session 1 - 10.00-12.30 Shakespeare - Macbeth and Romeo and Juliet 19th Century Novel - Christmas Carol and Jekyll and Hyde Lunch - 12.30-13.00 Session 2 - 13.00-16.00 Modern Text - An Inspector Calls and Blood Brothers Anthology Poetry - Power and Conflict and Love and Relationships Unseen Poetry Day 2 (8th April): GCSE English Language Session 1 - 10.00-12.30 English Language Paper 1 - Fiction and Imaginative Writing Lunch - 12.30-13.00 Session 2 - 13.00-16.00 English Language Paper 2 - Non-Fiction and Persuasive Writing
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Biology | There will be separate courses for Combined & Triple Science.
More details ⬇️
Number of mock exam papers - Combined Science will get 2 practice papers- paper 1 and paper 2. Number of additional materials - a workbook for each lesson.
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Chemistry | There will be separate courses for Combined & Triple Science.
More details ⬇️Combined/Triple Higher:
Triple Higher only :
Number of hours - 8 hours combined and 11 hours triple only Number of lessons - 6 lessons (4 combined/triple higher AND 6 for triple higher only): Combined/Triple Higher 1st April: 10:00 - 12:00 2nd Apil: 10:00 - 12:00 3rd April: 10:00 - 12:00 4th paril: 10:00 - 12:00 Triple Higher ONLY: 3rd April: 17:30 - 19:00 4th April: 13:00 - 14:30 2 for combined/triple higher and 1 extra for triple higher only |
Physics | GCSE Physics AQA curriculum. This isn’t teaching; rather, it is revision. We will go through 1 or 2 questions from key topics, including explanations of some fundamental topics to reiterate understanding, ensuring key content is revised before exams.
Four two-hour long sessions will cover content applicable to combined and triple science students, and there will be two additional 90-minute sessions specific to triple science only.
More details ⬇️Number of hours - 8 HOURS ALL, +3 EXTRA FOR TRIPLE Number of lessons - 6 lessons: 1st April: 12:30-14:30, 2nd April: 12:30-14:30, 3rd April: 12:30-14:30, 6th April: 10:00-12:00, 6th April (TRIPLE): 14:30-16:00, 7th April (TRIPLE): 16:30-18:00, Number of mock exam papers - 2 for combined/tripe and 1 extra for triple only Number of additional materials - 6 professionally designed workbooks (2 triple specific) |
A-level Easter Revision courses curricula:
Maths | The entire A-Level Maths curriculum.
More details ⬇️
Pure content - Days 1 and 2Algebraic Methods Vectors - Intersecting Lines & Functions Modulus Functions Arithmetic Sequences Geometric Sequences Sigma Notation and Recurrence Relations Binomial Expansion Radian and Circular Measure Trigonometric Equations Trigonometric Identities and Inverse Trig Functions Addition Formulae Double Angle Formulae R-Transformations Modelling with Trigonometry and Parametric Equations Applications of Parametric Equations and Euler's Number Revision Differentiating Power Functions, Sine, Cosine and Exponentials Product rule, Quotient Rule and Differentiating Trigonometric Functions Parametric and Implicit Differentiation Second Differentials and Rates of Change Anti-Differentiation Using Trigonometric Identities and Reverse Chain Rule Substitution and Parts Partial Fractions and Parametric Integration Separation of Variables Trapezium Rule and Iteration Iterative Diagrams and Newton-Raphson Method
Applied content - Day 3
Non-Uniform Bodies, Tilting and Resolving Forces Friction and Statics AS Connected Particles Lifts and Horizontal Surfaces Connected particles Statics of Rigid Bodies 2D Projectile Motion Projectile Motion Formulae and Variable Acceleration Constant Acceleration in 2D and Intro to Conditional Probability Conditional Probability Testing for Correlation and the Normal Distribution Normal Distribution Applications Number of hours - 24 hours Number of lessons - 3 lessons: 4th April: 10:00 - 18:00 5th April: 10:00 - 18:00 6th April: 10:00 - 18:00 Number of exam papers - 3 mock exam papers Number of additional materials - 3 professionally designed workbooks |
Further Maths | The A-Level Further Maths curriculum for Core Pure, Further Statistics 1 and Further Mechanics 1. First 2 sessions will be focused on pure Maths and the third and fourth sessions will go through the two applied Maths modules content.
More details ⬇️
Core pure:
Complex Numbers What are Complex numbers, notation and operations Complex Numbers Solve equations using complex numbers Complex Numbers Argand diagram and Modulus Argument form Complex Numbers Eulers formulas Complex Numbers De Moivre's Theorem Complex Numbers Nth Roots and Roots of Unity Complex Numbers Geometry of Operations with Complex Numbers Loci with Complex numbers Representing and interpreting complex numbers as geometric Loci. Matrices Language of matrices and matrix operations Matrices Linear Transformations as matrices Matrices Invariant Lines and Points and Line of invariant points Matrices Calculating determinants and inverses Matrices Factorisation of Determinants using Row operations Matrices Solution of simultaneous equations Vectors Equation of lines in 2D and 3D and planes Vectors Intersection of lines and planes Vectors Scalar Product Vectors Angles between lines and planes Vectors Distance between parallel lines, skew lines, point and a line, point and a plane Algebra Roots of equation Algebra Transformation of equations Algebra Use of rational functions in Integration Series Summation of standard series sum r, sum r^2, etc and method of differences Hyperbolic Functions Definitions, identities, graphs, calculus and inverse functions Calculus Maclaurin Series Calculus Improper integrals Calculus Volumes of revolution Calculus Mean Values of function Calculus Differentiate inverse functions Calculus Integrate using Hyperbolic subs Polar Use polar equations, convert between polar and cartesian form Polar Integrate and differentiate using polar equations Differential Equations Form differential equations from context Differential Equations Integrating factor Differential Equations Second order homogeneous DE Differential Equations Non homogenous second horder DE Differential Equations SHM and Damped oscillations Differential Equations Linear Systems(Predator Prey)
Further Statistics:DRV Mean and Variance of discrete random variables DRV Combinations and functions of discrete random variables DRV Poisson Distribution DRV Geometric Distribution DRV Negative binomial Distribution Hypothesis Tests Hypothesis Test for mean of Poisson Hypothesis Tests Hypothesis test for p on Geometric CLT Apply the Central Limit Theorem. Chi sq Contigency tables and Goodness of fit test PGF Definition of PGF, use PGF for mean and Var, PGF of sum of RV Quality of tests Type I, Type II, Size and Power of test Further Mechanics Momentum and Impulse Impulse momentum in 1d, conservation of momentum Momentum and Impulse Momentum as a vector, Impulse Momentum in 2d Work Energy and power Kinetic and potential energy Work Energy and power Work energy principle Work Energy and power Conservation of mechanical energy Elasticity Elastic Strings and Springs, Hooke's Law Elasticity Stored Energy Elastic Collisions in 1D Direct Impact Elastic Collisions in 1D Energy loss in impact Elastic Collisions in 1D Successive impacts Elastic Collisions in 2D Oblique impact of spheres Elastic Collisions in 2D Successive impact
Further Pure 1Vectors Vector product and areas Vectors Scalar triple product Vectors Straight lines Conic Sections Parametric equations Conic Sections Tangents and normals Conic Sections Ellipses, Parabolas, Hyperbolas Conic Sections Eccentricity Inequalities Algebraic methods Inequalities Modulus Inequalities Graphical Methods t-formulae Applying the formulae to identities t-formulae Solving equations Taylor series Find the series Taylor series Series solution to differential equations Calculus Leibnitz theorem Calculus L’Hospital’s rule Calculus Weierstrass substitution Numerical methods Solving differential equations Numerical methods Simpson’s rule Reducible differential equations First order Reducible differential equations Second order
Decision 1Algorithms Flow Charts Algorithms Bubble sort Algorithms Quick sort Algorithms Bin-packing Algorithms Kruskal’s algorithm Algorithms Prim’s algorithm Algorithms Dijkstra’s algorithm Graphs Graph Theory Graphs Representing using Matrices Graphs Planarity algorithm Route inspection Eulerian graphs Route inspection Route inspection algorithm Travelling salesman classical problems Travelling salesman Minimum spanning tree Linear programming Graphical methods Linear programming Optimal points Simplex algorithm Simplex methods Simplex algorithm two-stage method Simplex algorithm Big_M method Critical path analysis Modelling a project Critical path analysis Gantt charts Critical path analysis Resource histograms Critical path analysis scheduling diagrams Number of hours - 24 hours (most students will be doing 16 as they will attend 2 out of the last 4 option days) Number of lessons - 6 sessions: 7th April: 10:00 - 14:00 : Core Pure 8th April: 10:00 - 14:00 : Core Pure 9th April: 10:00 - 14:00 : Further Statistics 1 10th April: 10:00 - 14:00 : Further Mechanics 1 11th April: 10:00 - 14:00 : Further Pure 1 12th April: 10:00 - 14:00 : Decision 1 Number of exam papers - 3 mock exam papers (1 core pure +2 options papers) Number of additional materials - 4 professionally designed workbooks (2 core pure + 2 options) |
Biology |
AQA
Number of hours - 15 hours Number of lessons - 5 x 3 hour lessons 7th April: 15:00-18:00 8th April: 15:00-18:00 9th April: 15:00-18:00 10th April: 15:00-18:00 11th April: 15:00-18:00 Number of exam papers - 3 practice papers. Practice paper 1, 2 and 3 Number of additional materials - 5 workbooks- 1 workbook per session.
OCRThe entire A-Level Biology OCR curriculum.
Number of hours - 15 hours Number of lessons - 5 x 3 hour lessons 7th April: 15:00-18:00 8th April: 15:00-18:00 9th April: 15:00-18:00 10th April: 15:00-18:00 11th April: 15:00-18:00 Number of exam papers - 3 practice papers. Practice paper 1, 2 and 3 Number of additional materials - 5 workbooks- 1 workbook per session. |
Chemistry |
AQA
Mainly focuses on the AQA exam board. Number of hours - 15 hours Number of lessons - 5 lessons: 30th March: 13:30-16:30 31st March: 13:30-16:30 1st April: 13:30-16:30 2nd April: 13:30-16:30 3rd April: 13:30-16:30 Number of exam papers - 3 practice papers. Practice paper 1, 2 and 3 Number of additional materials - 5 workbooks- 1 workbook per session.
OCRThe entire A-Level Chemistry OCR curriculum.
Mainly focuses on the OCR exam board. Number of hours - 15 hours Number of lessons - 5 lessons: 30th March: 13:30-16:30 31st March: 13:30-16:30 1st April: 13:30-16:30 2nd April: 13:30-16:30 3rd April: 13:30-16:30 Number of exam papers - 3 practice papers. Practice paper 1, 2 and 3 Number of additional materials - 5 workbooks- 1 workbook per session. |
Physics |
AQA
Number of hours - 15 hours Number of lessons - 5 lessons: 30th March: 17:00-20:00 (Paper 1) 31st March: 17:00-20:00 (Paper 1) 1st April: 17:00-20:00 (Paper 2) 2nd April: 17:00-20:00 (Paper 2) 3rd April: 17:00-20:00 (Paper 3, Section B, Astrophysics) Number of exam papers - 3 practice papers. Practice paper 1, 2 and 3 Number of additional materials - 5 workbooks- 1 workbook per session.
OCRThe entire A-Level Physics AQA curriculum. This isn’t teaching; rather, it is revision. We will go through 1 or 2 questions from key topics, including explanations of some fundamental topics to reiterate understanding, ensuring key content is revised before exams. Number of hours - 15 hours Number of lessons - 5 lessons: 30th March: 17:00-20:00 (Paper 1) [free] 31st March: 16:00-19:00 (Paper 1) 1st April: 17:00-20:00 (Paper 2) 2nd April: 17:00-20:00 (Paper 2) 3rd April: 17:00-19:00 (Paper 3) Number of exam papers - 3 practice papers. Practice paper 1, 2 and 3 Number of additional materials - 5 workbooks- 1 workbook per session. |