Further Mathematics
AI prompts for senior secondary learners.
📅 36-Week WAEC Study Guide for Further Mathematics →582 prompts matching "Setting out Cramer's rule for three simultaneous equations"
Showing only prompts that state their year. 35 more in this subject don't name one, so choose All years to see them.
Surd word problem: diagonal of a rectangle
I am in SS 1. Teach me a word problem asking for the exact length of the diagonal of a rec
Subscribe to unlock allSurds combined with algebraic terms
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Subscribe to unlock allProving a surd statement is true or false
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Subscribe to unlock allRationalising the denominator when it's a surd minus a surd
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Subscribe to unlock allSurds in trigonometric exact values
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Subscribe to unlock allSimplifying nested surds
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Subscribe to unlock allWorking with cube roots as a type of surd
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Subscribe to unlock allExplaining why we rationalise denominators
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Subscribe to unlock allSurds and indices together in one question
I am in SS 1. Teach me a question that requires converting a surd to index form, simplifyi
Subscribe to unlock allSurds in a coordinate geometry distance calculation
I am in SS 1. Teach me a coordinate geometry question where applying the distance formula
Subscribe to unlock allUnion and intersection of two number sets
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Subscribe to unlock allComplement of a set within a universal set
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Subscribe to unlock allSet-builder notation basics
I am in SS 1. I'm going to explain reading and writing sets using set-builder notation, su
Subscribe to unlock allSubsets of a given set
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Subscribe to unlock allDisjoint sets and what they mean
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Subscribe to unlock allFinite and infinite sets
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Subscribe to unlock allLogical reasoning with 'and' versus 'or' in sets
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Subscribe to unlock allUsing sets to test simple logical statements
I am in SS 1. Quiz me with 4 short Additional Maths questions on using sets to test whethe
Subscribe to unlock allEmpty set and its notation
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Subscribe to unlock allNumber of elements in a set from a Venn diagram region count
I am in SS 1. I'm going to explain counting n(A only), n(B only) and n(A and B) separately
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