Further Mathematics
AI prompts for senior secondary learners.
📅 36-Week WAEC Study Guide for Further Mathematics →1,334 prompts matching "Surds in the quadratic formula"
Showing only prompts that state their year. 35 more in this subject don't name one, so choose All years to see them.
Explain Back: The order in which the forces are drawn round the triangle
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Subscribe to unlock allWAEC Prep: The two conditions for a rigid body to be in equilibrium
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Subscribe to unlock allPractice: Why the forces must sum to nought in two perpendicular directions
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Subscribe to unlock allExplain Back: Why the total moment about any point must be nought
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Subscribe to unlock allLearn: Choosing the point about which to take moments
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Subscribe to unlock allWAEC Prep: The polygon of forces for several forces in equilibrium
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Subscribe to unlock allWorked Example: Drawing the polygon of forces to scale
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Subscribe to unlock allWAEC Prep: Friction, and the direction in which it acts
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Subscribe to unlock allPractice: Limiting friction, and the greatest value it can reach
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Subscribe to unlock allWAEC Prep: The moment of a weight about a hinge
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Subscribe to unlock allSpot My Mistake: The moment of a force whose line of action is not perpendicular
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Subscribe to unlock allWorked Example: The moment of a force about a point on its own line of action
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Subscribe to unlock allExplain Back: The units of a moment, and why they are newton metres
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Subscribe to unlock allWAEC Prep: The total moment of two forces about the same point
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Subscribe to unlock allQuiz: The point about which the total moment of a set of forces vanishes
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Subscribe to unlock allExplain Back: Locating the point of concurrence on a diagram
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Subscribe to unlock allSpot My Mistake: Using concurrence to find the direction of an unknown third force
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Subscribe to unlock allQuiz: A rod resting against a wall, and the concurrence of its three forces
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Subscribe to unlock allWAEC Prep: The conditions for a particle under three forces to be in equilibrium
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Subscribe to unlock allWAEC Prep: A lamp hanging from two wires, solved by Lami's theorem
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