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Further Mathematics

AI prompts for senior secondary learners.

📅 36-Week WAEC Study Guide for Further Mathematics →
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1,316 prompts matching "Learn: The statement of the remainder theorem"

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WAEC Prep: The total moment of two forces about the same point

Act as my WAEC Further Mathematics coach. I am in SS 3. Set me an exam-standard question o

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Worked Example: The total moment of three parallel forces about one end

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Quiz: The point about which the total moment of a set of forces vanishes

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WAEC Prep: The triangle of forces and concurrence taken together

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Explain Back: Locating the point of concurrence on a diagram

I have just studied locating the point of concurrence on a diagram in my SS3 Further Mathe

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Spot My Mistake: Using concurrence to find the direction of an unknown third force

Act as my SS3 Further Mathematics tutor. Work a question on using concurrence to find the

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Quiz: A rod resting against a wall, and the concurrence of its three forces

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WAEC Prep: A lamp hanging from two wires, solved by Lami's theorem

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Worked Example: Matching each force to the sine of the angle opposite it

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Spot My Mistake: When Lami's theorem may be used, and when it may not

Act as my SS3 Further Mathematics tutor. Work a question on when Lami's theorem may be use

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WAEC Prep: The variance of a discrete random variable

Act as my WAEC Further Mathematics coach. I am in SS 3. Take me through the variance of a

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WAEC Prep: The probabilities of nought, one and two successes read off an expansion

Act as my WAEC Further Mathematics coach. I am in SS 3. Take me through the probabilities

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WAEC Prep: The binomial expansion of a plus b all to the power n

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WAEC Prep: The probability of at most r successes

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WAEC Prep: The most likely number of successes in n trials

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Spot My Mistake: The probability of exactly r successes in n trials

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Practice: The probability of at least one success

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WAEC Prep: The probability of at least one event in a Poisson distribution

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Practice: The probability of exactly r events in a Poisson distribution

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Worked Example: The probability of no events at all in a Poisson distribution

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