When: Weekly Wednesday: 6-7pm
Commencing: Wednesday 11th November
Week 1: 11th November: Algebraic Identities vs. Equations
Focus: Formal notation, expanding binomials, and proving algebraic identities by deduction.
Week 2: 18th November: Number Structure Proofs
Focus: Representing algebraic number structures to prove properties of consecutive squares and odd numbers.
Week 3: 25th November: Proof by Counter-Example & Disproof
Focus: Testing boundary conditions, disproving universal conjectures, and establishing domain validity.
Week 4: 2nd December: Advanced Algebraic Fraction Manipulation
Focus: Simplifying multi-deck algebraic fractions, completing the square, and linear systems.
Week 5: 9th December: Proof by Contradiction Intro
Focus: Structuring formal proofs by contradiction, culminating in the proof that the square root of 2 is irrational.
Week 6: 16th December: UKMT Intermediate Challenge Problem Solving
Focus: Deconstructing multi-step non-standard algebraic word problems and sequence logic questions.
When: Weekly Wednesday: 6-7pm
Commencing: Wednesday 11th November
Week 1: 11th November: Algebraic Identities vs. Equations
Focus: Formal notation, expanding binomials, and proving algebraic identities by deduction.
Week 2: 18th November: Number Structure Proofs
Focus: Representing algebraic number structures to prove properties of consecutive squares and odd numbers.
Week 3: 25th November: Proof by Counter-Example & Disproof
Focus: Testing boundary conditions, disproving universal conjectures, and establishing domain validity.
Week 4: 2nd December: Advanced Algebraic Fraction Manipulation
Focus: Simplifying multi-deck algebraic fractions, completing the square, and linear systems.
Week 5: 9th December: Proof by Contradiction Intro
Focus: Structuring formal proofs by contradiction, culminating in the proof that the square root of 2 is irrational.
Week 6: 16th December: UKMT Intermediate Challenge Problem Solving
Focus: Deconstructing multi-step non-standard algebraic word problems and sequence logic questions.