Further Mathematics
AI prompts for senior secondary learners.
📅 36-Week WAEC Study Guide for Further Mathematics →687 prompts matching "What a determinant of nought means for a 2 by 2 matrix"
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: The logarithm of the base itself
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Subscribe to unlock allSpot My Mistake: Evaluating an expression using the laws of logarithms
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Subscribe to unlock allPractice: The relation between log a of b and log b of a
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Subscribe to unlock allWorked Example: Writing out the terms of a sequence from its nth term
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Subscribe to unlock allQuiz: Finding the nth term of a linear sequence
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Subscribe to unlock allPractice: Finding the nth term of a quadratic sequence
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Subscribe to unlock allExplain Back: Spotting the pattern in a sequence of squares or cubes
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Subscribe to unlock allSpot My Mistake: A sequence defined by a recurrence relation
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Subscribe to unlock allShow All Working: Deciding whether a given number is a term of a sequence
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Subscribe to unlock allWorked Example: Finding the common difference of an arithmetic progression
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Subscribe to unlock allPractice: Finding the twentieth term of a given arithmetic progression
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Subscribe to unlock allFinal Revision: Inserting an arithmetic mean between two numbers
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Subscribe to unlock allQuiz: The sum of the first fifty natural numbers
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Subscribe to unlock allPractice: Finding n when the sum of an arithmetic progression is given
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Subscribe to unlock allSpot My Mistake: The sum of an arithmetic progression with a negative common difference
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Subscribe to unlock allShow All Working: The sum of the terms lying between two given positions
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Subscribe to unlock allFinal Revision: A savings problem modelled by an arithmetic progression
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Subscribe to unlock allWorked Example: Finding the common ratio of a geometric progression
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Subscribe to unlock allPractice: Finding the eighth term of a given geometric progression
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Subscribe to unlock allExplain Back: Finding the first term from two given terms of a geometric progression
I have just studied finding the first term from two given terms of a geometric progression
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