Further Mathematics
AI prompts for senior secondary learners.
📅 36-Week WAEC Study Guide for Further Mathematics →1,045 prompts matching "Differentiating a product by multiplying the derivatives of its two factors"
Showing only prompts that state their year. 35 more in this subject don't name one, so choose All years to see them.
Summarise the binomial theorem for quick revision
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Subscribe to unlock allSummarise measures of dispersion for quick revision
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Subscribe to unlock allTest me under exam conditions on polynomials and the remainder/factor theorems
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Subscribe to unlock allTest me under exam conditions on the binomial theorem
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Subscribe to unlock allTest me under exam conditions on measures of dispersion
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Subscribe to unlock allGive me common mistakes students make in measures of dispersion
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Subscribe to unlock allSimplify the surd expression sqrt(72) + sqrt(18)
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Subscribe to unlock allSimplify the surd expression sqrt(50) - sqrt(8)
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Subscribe to unlock allSimplify the surd expression (3+sqrt2)(3-sqrt2)
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Subscribe to unlock allSimplify the surd expression 5/(1+sqrt3)
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Subscribe to unlock allSimplify the surd expression (2+sqrt5)^2
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Subscribe to unlock allSolve the trigonometric equation 2cos(x) = 1, for 0 <= x <= 360
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Subscribe to unlock allSolve the trigonometric equation sin(2x) = 0.5, for 0 <= x <= 360
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Subscribe to unlock allSolve the trigonometric equation tan(x) = -1, for 0 <= x <= 360
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Subscribe to unlock allSolve the trigonometric equation 3sin(x) - 1 = 0, for 0 <= x <= 360
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Subscribe to unlock allSolve the trigonometric equation cos^2(x) - sin^2(x) = 0.5, for 0 <= x <= 360
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Subscribe to unlock allWorked example: use matrices to solve the simultaneous equations 2x+y=8 and x-y=1
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Subscribe to unlock allWorked example: how many ways can a committee of 4 be chosen from 10 people
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Subscribe to unlock allWorked example: expand (x+2)^5 fully using the binomial theorem
Act as my SS2 Further Maths tutor. Show me a full worked example for this binomial theorem
Subscribe to unlock allWorked example: use the binomial expansion to estimate (2.01)^5 to 4 decimal places
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