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Further Mathematics

AI prompts for senior secondary learners.

📅 36-Week WAEC Study Guide for Further Mathematics →
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1,026 prompts matching "Proving a surd statement is true or false"

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 pair with equal roots, meaning one solution only

Act as my SS2 Further Mathematics tutor. Work a question on a pair with equal roots, meani

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Final Revision: Checking both solutions in both equations

Act as my SS2 Further Mathematics tutor at the end of the term. Give me a rapid recap of c

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Quiz: The condition for two points of intersection

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Practice: The condition for the line to be a tangent

Act as my SS2 Further Mathematics tutor. Give me five practice questions on the condition

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Explain Back: The condition for the line never to meet the curve

I have just studied the condition for the line never to meet the curve in my SS2 Further M

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Worked Example: The degree of a polynomial in one variable

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Explain Back: Evaluating P of 2 for a given polynomial

I have just studied evaluating P of 2 for a given polynomial in my SS2 Further Mathematics

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Spot My Mistake: A polynomial written in descending powers

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Final Revision: The degree of the product of two polynomials

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Worked Example: The remainder on dividing by x minus 3

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Spot My Mistake: Finding two coefficients from two remainder conditions

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Quiz: Which values are worth testing as factors

Act as my SS2 Further Mathematics tutor and quiz me on which values are worth testing as f

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Explain Back: A polynomial with a repeated linear factor

I have just studied a polynomial with a repeated linear factor in my SS2 Further Mathemati

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Worked Example: How many roots a cubic equation has

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Final Revision: Checking a root of a cubic by substitution

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Worked Example: Sentences that are not propositions

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Spot My Mistake: The negation of a proposition

Act as my SS2 Further Mathematics tutor. Work a question on the negation of a proposition

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Final Revision: A compound proposition built from three simple ones

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Worked Example: Conjunction in a three-variable truth table

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Spot My Mistake: Building a truth table column by column

Act as my SS2 Further Mathematics tutor. Work a question on building a truth table column

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