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Senior Secondary

Further Mathematics

AI prompts for senior secondary learners.
📅 36-Week WAEC Study Guide for Further Mathematics →
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1,223 prompts matching "Practice: Showing that x plus 3 is a factor of a given polynomial"

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WAEC Prep: The standard normal distribution, with mean nought and variance one

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

Worked Example: Finding a value from a given probability by working backwards

Act as my SS3 Further Mathematics tutor. Take me through one full worked example on findin

WAEC Prep: When a Poisson distribution approximates a binomial one

Act as my WAEC Further Mathematics coach. I am in SS 3. Take me through when a Poisson dis

WAEC Prep: A question whose wording hides which distribution is meant

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WAEC Prep: Choosing between a binomial and a Poisson model

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Spot My Mistake: When the normal distribution may approximate the binomial

Act as my SS3 Further Mathematics tutor. Work a question on when the normal distribution m

Worked Example: The continuity correction when approximating a discrete distribution

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Quiz: The direction cosines of a vector in three dimensions

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Worked Example: The distance between two points in three dimensions

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WAEC Prep: The distance between two points from their position vectors

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Worked Example: The position vector of the midpoint of AB

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Worked Example: The triangle law of vector addition

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Explain Back: The dot product of two perpendicular vectors

I have just studied the dot product of two perpendicular vectors in my SS3 Further Mathema

WAEC Prep: The imaginary unit i, and why i squared is minus one

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Worked Example: The powers of i, and the cycle they follow

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Practice: Equating real and imaginary parts to find two unknowns

Act as my SS3 Further Mathematics tutor. Give me five practice questions on equating real

Quiz: The product of a complex number and its conjugate

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Quiz: The argument of a complex number

Act as my SS3 Further Mathematics tutor and quiz me on the argument of a complex number. A

Explain Back: Raising a complex number to a power by de Moivre's theorem

I have just studied raising a complex number to a power by de Moivre's theorem in my SS3 F

Quiz: The roots of a complex number shown on an Argand diagram

Act as my SS3 Further Mathematics tutor and quiz me on the roots of a complex number shown

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