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AI-Led Self-Learning Sessions

Empower your child to learn independently. Our AI tutor guides students through carefully structured lesson plans, asks diagnostic questions, assesses answers, and delivers highly-tailored support, 24/7.

Kamun the AI Tutor
Introducing Your Royal Tutor

Meet Kamun, Your AI companion in learning

A digital rebirth of the legendary cat-pharaoh, Kamun is our highly advanced, custom-built AI Tutor. Unlike generic search engines or general-purpose AI, Kamun has been built in partnership with UK curriculum specialists. Kamun is infinitely patient, dynamically interactive, and specifically built to guide your student through tough concepts step-by-step.

Infinite Patience 24/7 Curricula Guidance Interactive Whiteboard Checks

Syllabi Crafted by UK Expert Tutors

We don't leave learning to random algorithms. Every AI-led lesson plan on TutorKamun is meticulously prepared by experienced UK-based teachers who understand exam boards inside out.

Lessons are mapped to standard education curriculums, allowing students to track their educational milestones and know exactly where they are in their GCSE learning journey.

Aligned With Key UK Curricula:
Pearson EdexcelAQAOCRWJEC / Eduqas
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Active Walkthroughs

Step-by-step guidance rather than just displaying static summaries. AI walks them through formulas.

Diagnostic Questions

Prepared questions that pinpoint exactly where a student is struggling or making errors.

Deep-Dive Queries

Students can ask their own questions on tough subjects and receive instantaneous pedagogical help.

Learning Journeys

Clear tracking lets students see how they correspond to real national education levels.

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TutorKamun - AI Session #1094
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Greetings, young scholar! 𓂀 I am Kamun, your AI Tutor. Today, we will explore Factorising Quadratic Equations for your KS4 Pearson Edexcel GCSE Maths. Ready to conquer algebra?
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Curriculum Showcase

Maths KS4 Pearson Edexcel Session Library

Take a look inside the actual syllabus structure. Below are three example sessions created for GCSE Maths to show the rigor of our platform.

GCSE Grade 4-6

Session 1: Solving Quadratic Equations by Factorising

45 mins average

Learning Objective

"Factorise quadratic trinomials where a=1, solve for x, and identify quadratic graph x-intercepts."

Lesson Pathway Topics

1
Introduction to ax² + bx + c = 0
Understanding terms and coefficients.
2
The Sum & Product Rule
Finding integer factor pairs that sum to the middle coefficient.
3
Double-Bracket Expansion Check
Verifying work using algebraic grid expansion.
4
Root Determination & Sign Flipping
Setting brackets to zero and solving for x.
GCSE Exam Example
Solve x² - 7x + 12 = 0 by factorising.
Expected Student Output

Factorises to (x - 3)(x - 4) = 0. The solutions are x = 3 and x = 4.

AI Tutor Interactive Guidance

Kamun guides students by checking if their factor numbers (-3 and -4) correctly multiply to +12 and add to -7, teaching the sign rules.

GCSE Grade 6-7

Session 2: Applying Pythagoras' Theorem in 3D Shapes

50 mins average

Learning Objective

"Extend 2D Pythagoras to find interior spatial diagonals in cuboids, cones, and square-based pyramids."

Lesson Pathway Topics

1
2D Pythagoras Recall
Rapid assessment of calculating the hypotenuse in basic triangles.
2
Identifying 2D planes in 3D
Finding the right-angled base triangle first (e.g., diagonal of a cuboid base).
3
The 3D Formula
Understanding the formula: d² = a² + b² + c².
4
Rounding & Surds
Giving answers to 3 significant figures or in exact surd form.
GCSE Exam Example
A cuboid has dimensions 3cm, 4cm, and 12cm. Find the length of the diagonal connecting opposite vertices.
Expected Student Output

Base diagonal = √(3² + 4²) = 5cm. Space diagonal = √(5² + 12²) = 13cm. (Or using d² = 3² + 4² + 12² = 169 => d = 13cm).

AI Tutor Interactive Guidance

Kamun provides a step-by-step breakdown, first asking the student to calculate the base diagonal on the flat plane before moving to the vertical height.

GCSE Grade 6-9

Session 3: Probability Tree Diagrams and Venn Diagrams

60 mins average

Learning Objective

"Construct and interpret tree and Venn diagrams for independent and conditional events, solving GCSE multi-step problems."

Lesson Pathway Topics

1
Venn Diagram Notation
Mastering intersection (A ∩ B), union (A ∪ B), and complement (A').
2
Independent vs. Conditional Probability
Understanding "without replacement" scenarios where denominators decrease.
3
Multiplying & Adding Branches
Applying the "AND" (multiply) and "OR" (add) rules across paths.
4
Algebraic Probability GCSE Questions
High-level grade 8/9 questions involving solving quadratic equations for unknown marbles.
GCSE Exam Example
There are x red balls and 5 blue balls in a bag. Two balls are taken at random without replacement. Given the probability of taking two red balls is 1/3, show that x² - 5x - 10 = 0.
Expected Student Output

P(R, R) = (x / (x+5)) * ((x-1) / (x+4)) = 1/3. Cross-multiplying leads to 3x(x-1) = (x+5)(x+4) => 3x² - 3x = x² + 9x + 20 => 2x² - 12x - 20 = 0 => x² - 6x - 10 = 0 (Note: values adapted for illustrative purposes).

AI Tutor Interactive Guidance

Kamun encourages the student to write the branch probabilities in terms of algebraic fractions first, validating their equation structure step-by-step.

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