Further Mathematics
AI prompts for senior secondary learners.
📅 36-Week WAEC Study Guide for Further Mathematics →755 prompts matching "The time at which two bodies are nearest one another"
Showing only prompts that state their year. 35 more in this subject don't name one, so choose All years to see them.
Multiplication law of indices
I am in SS 1. Give me a Cambridge IGCSE Additional Mathematics style exam question on the
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Subscribe to unlock allFractional indices with numerator above 1
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Subscribe to unlock allIndex equations with a fractional right-hand side
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Subscribe to unlock allIndex equations reducing to a quadratic
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Subscribe to unlock allStandard form calculations using indices
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Subscribe to unlock allEvaluating index expressions without a calculator
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Subscribe to unlock allFinding an unknown exponent in an equation
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Subscribe to unlock allEvaluating a negative fractional index
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Subscribe to unlock allEvaluating a fractional-negative index expression
I am in SS 1. Teach me evaluating 25^(-3/2) fully as a fraction without a calculator the w
Subscribe to unlock allEvaluating (1/2)^-3 without a calculator
I am in SS 1. I attempted an Additional Maths question on evaluating (1/2)^-3 fully withou
Subscribe to unlock allIndex equation with equal exponents, unknown base
I am in SS 1. Teach me solving an equation of the form x^3 = 125 for an unknown base x the
Subscribe to unlock allExplaining why a^1/n means the nth root of a
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Subscribe to unlock allCombining index and surd notation
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Subscribe to unlock allRationalising a more complex conjugate denominator
I am in SS 1. I attempted an Additional Maths question on rationalising a fraction with a
Subscribe to unlock allSolving a simple surd equation
I am in SS 1. Teach me solving a surd equation, such as solving root(x + 4) = 3, and check
Subscribe to unlock allSolving a surd equation with terms on both sides
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Subscribe to unlock allSimplifying a fraction with a surd numerator
I am in SS 1. Teach me simplifying a fraction where the numerator contains a surd, such as
Subscribe to unlock allProving a surd statement is true or false
I am in SS 1. I attempted an Additional Maths question on proving whether a given surd sta
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