Further Mathematics
AI prompts for senior secondary learners.
📅 36-Week WAEC Study Guide for Further Mathematics →1,334 prompts matching "IGCSE Additional Maths Y10: A quadratic in root x — Worked Example"
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Worked Example: The intersection of two overlapping sets
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Subscribe to unlock allWorked Example: Testing whether a binary operation is closed on a given set
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Subscribe to unlock allWorked Example: Collecting like surds in a single sum
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Subscribe to unlock allPractice: Rationalising a denominator of the form root a
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Subscribe to unlock allExplain Back: Rationalising a denominator of the form a plus root b using the conjugate
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Subscribe to unlock allShow All Working: Expressing a number in the form a root b
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Subscribe to unlock allCommon Mistakes: Solving an equation in which the unknown sits under a root
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Subscribe to unlock allFinal Revision: Proving that root 2 is irrational
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Subscribe to unlock allWorked Example: Simplifying an expression carrying both a negative and a fractional index
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Subscribe to unlock allShow All Working: Solving a logarithmic equation and rejecting the invalid root
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Subscribe to unlock allWorked Example: The discriminant, and what each of its three cases means
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Subscribe to unlock allExplain Back: The range of values of k for which the roots are real
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Subscribe to unlock allSpot My Mistake: Forming a new equation whose roots are the reciprocals of the original
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Subscribe to unlock allWAEC Prep: Forming an equation whose roots are each two more than the original
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Subscribe to unlock allShow All Working: Solving a quadratic by completing the square
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Subscribe to unlock allCommon Mistakes: Proving that a quadratic expression is positive for every real x
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Subscribe to unlock allFinal Revision: Solving a disguised quadratic by substitution
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Subscribe to unlock allWorked Example: Finding one over alpha plus one over beta
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Subscribe to unlock allSpot My Mistake: Forming an equation whose roots are alpha squared and beta squared
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Subscribe to unlock allWAEC Prep: Forming an equation whose roots are alpha over beta and beta over alpha
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