Further Mathematics
AI prompts for senior secondary learners.
π 36-Week WAEC Study Guide for Further Mathematics β755 prompts matching "Learn: Forming the quadratic that decides where a line meets a curve"
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Practice: Combining two logarithms into one
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Subscribe to unlock allExplain Back: Splitting a single logarithm into several
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Subscribe to unlock allQuiz: Evaluating log to base 3 of 7 by change of base
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Subscribe to unlock allExplain Back: A logarithmic equation written in two different bases
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Subscribe to unlock allFinal Revision: Using change of base to prove a stated relation
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Subscribe to unlock allSpot My Mistake: A sequence defined by a recurrence relation
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Subscribe to unlock allFinal Revision: Inserting an arithmetic mean between two numbers
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Subscribe to unlock allFinal Revision: A savings problem modelled by an arithmetic progression
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Subscribe to unlock allSpot My Mistake: A compound interest problem modelled by a geometric progression
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Subscribe to unlock allQuiz: Multiplying both sides by a positive number
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Subscribe to unlock allQuiz: Solving modulus of x less than a
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Subscribe to unlock allPractice: Solving modulus of x greater than a
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Subscribe to unlock allExplain Back: Solving an inequality such as modulus of 2x minus 1 less than 5
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Subscribe to unlock allIGCSE Additional Maths Y10: Set-builder notation for a domain β Explain It Back
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Subscribe to unlock allIGCSE Additional Maths Y10: Interval notation for a range β Spot My Mistake
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Subscribe to unlock allIGCSE Additional Maths Y10: Evaluating fg of a given number β Explain It Back
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Subscribe to unlock allIGCSE Additional Maths Y10: Why only a one-one function has an inverse β IGCSE Exam Practice
I am a Year 10 pupil taking Cambridge IGCSE Additional Mathematics. Set me a past-paper-st
Subscribe to unlock allIGCSE Additional Maths Y10: Solving f of x equals f inverse of x β Exam Technique
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Subscribe to unlock allIGCSE Additional Maths Y10: Finding an inverse graphically β Spot My Mistake
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Subscribe to unlock allIGCSE Additional Maths Y10: Solving a modulus equation algebraically by squaring β Explain It Back
I am in SS 1. I have just studied solving a modulus equation algebraically by squaring for
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