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Further Mathematics

AI prompts for senior secondary learners.

📅 36-Week WAEC Study Guide for Further Mathematics →
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755 prompts matching "IGCSE Additional Maths Y11: Equal vectors, and parallel vectors — IGCSE Exam Pra"

Showing only prompts that state their year. 35 more in this subject don't name one, so choose All years to see them.

Spot My Mistake: A compound interest problem modelled by a geometric progression

Act as my SS1 Further Mathematics tutor. Work a question on a compound interest problem mo

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WAEC Prep: A population growth problem modelled by a geometric progression

Act as my SS 1 Further Mathematics teacher setting an examination question. Give me a ques

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Final Revision: Proving the sum formula for a geometric progression

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Quiz: Multiplying both sides by a positive number

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Practice: Reversing the sign when multiplying by a negative number

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Quiz: Using a sketch of the parabola to read off the solution

Act as my SS1 Further Mathematics tutor and quiz me on using a sketch of the parabola to r

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Spot My Mistake: The solution when the quadratic expression is less than nought

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Show All Working: Writing a quadratic solution set in interval form

Act as my Further Mathematics examiner. I am in SS 1. Set me a question on writing a quadr

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Learn: What the modulus of a number means

You are my personal SS1 Further Mathematics tutor. Teach me what the modulus of a number m

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Quiz: Solving modulus of x less than a

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Practice: Solving modulus of x greater than a

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Common Mistakes: Reading a solution set off a graph

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Worked Example: Why the square root of a non-square whole number is irrational

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Explain Back: Where the surds sit on the number line

I have just studied where the surds sit on the number line in my SS1 Further Mathematics c

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Worked Example: Adding two surds that simplify to the same root

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Explain Back: Multiplying root a by root b

I have just studied multiplying root a by root b in my SS1 Further Mathematics class. Let

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Worked Example: Rationalising a denominator that is a single surd

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Explain Back: Simplifying the answer once the denominator is rational

I have just studied simplifying the answer once the denominator is rational in my SS1 Furt

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Worked Example: Why multiplying by the conjugate clears the surd

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Explain Back: The difference of two squares applied to surd conjugates

I have just studied the difference of two squares applied to surd conjugates in my SS1 Fur

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