Further Mathematics
AI prompts for senior secondary learners.
📅 36-Week WAEC Study Guide for Further Mathematics →1,311 prompts matching "Learn: Arranging five different books on a shelf"
Showing only prompts that state their year. 35 more in this subject don't name one, so choose All years to see them.
WAEC Prep: The conditions for a particle under three forces to be in equilibrium
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Subscribe to unlock allSpot My Mistake: Finding two unknown tensions from three forces in equilibrium
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Subscribe to unlock allLearn: Finding two unknown forces by Lami's theorem
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Subscribe to unlock allWAEC Prep: A probability distribution shown as a bar chart
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Subscribe to unlock allExplain Back: A probability distribution table for a discrete random variable
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Subscribe to unlock allSpot My Mistake: Why the probabilities in a distribution must sum to one
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Subscribe to unlock allWAEC Prep: The probabilities of nought, one and two successes read off an expansion
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Subscribe to unlock allWAEC Prep: The binomial expansion of a plus b all to the power n
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Subscribe to unlock allWorked Example: Finding a particular term of a binomial expansion
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Subscribe to unlock allWAEC Prep: The four conditions a binomial situation must satisfy
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Subscribe to unlock allWAEC Prep: The probability of at least one event in a Poisson distribution
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Subscribe to unlock allWAEC Prep: The Poisson formula, and what lambda stands for
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Subscribe to unlock allWorked Example: The probability of no events at all in a Poisson distribution
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Subscribe to unlock allWAEC Prep: Comparing the mean with the variance of a binomial distribution
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Subscribe to unlock allWAEC Prep: The mean of a binomial distribution as np
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Subscribe to unlock allWAEC Prep: The variance of a Poisson distribution over two intervals
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Subscribe to unlock allWAEC Prep: Using the mean of a Poisson distribution to find a probability
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Subscribe to unlock allWAEC Prep: Why the mean and the variance of a Poisson distribution are equal
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Subscribe to unlock allLearn: Finding lambda from a stated mean
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Subscribe to unlock allExplain Back: Testing whether data are Poisson by comparing mean and variance
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