Further Mathematics
AI prompts for senior secondary learners.
📅 36-Week WAEC Study Guide for Further Mathematics →1,042 prompts matching "Arrangements in which two particular objects must be kept apart"
Showing only prompts that state their year. 35 more in this subject don't name one, so choose All years to see them.
Find the value of k for a line to be tangent to a curve
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Subscribe to unlock allWorked example: adding two polynomials
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Subscribe to unlock allWorked example: subtracting two polynomials
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Subscribe to unlock allExplain the difference between remainder and factor theorem
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Subscribe to unlock allWorked example: proving two statements are logically equivalent
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Subscribe to unlock allTeach me adding and subtracting complex numbers
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Subscribe to unlock allTeach me dividing complex numbers by rationalising with the conjugate
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Subscribe to unlock allTeach me the finding the modulus of a complex number
You are my SS2 Further Mathematics tutor. Teach me finding the modulus of a complex number
Subscribe to unlock allWorked example: plotting a complex number on an Argand diagram
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Subscribe to unlock allExplain complex numbers back to me
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Subscribe to unlock allGive me common mistakes students make in complex numbers
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Subscribe to unlock allWorked example: find the distance between the points (1,2) and (4,6)
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Subscribe to unlock allWorked example: solve x^2+4x+13=0 giving the roots as complex numbers
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Subscribe to unlock allWorked example: write the converse, inverse and contrapositive of 'if a number is even, then it is divisible by 2'
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Subscribe to unlock allReal-life application of the condition for a line to be tangent to a curve
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Subscribe to unlock allPractice: Giving the roots correct to two decimal places
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Subscribe to unlock allWorked Example: The identity linking alpha squared plus beta squared to the sum and product
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Subscribe to unlock allExplain Back: The value of alpha minus beta, all squared
I have just studied the value of alpha minus beta, all squared in my SS2 Further Mathemati
Subscribe to unlock allWAEC Prep: Forming an equation whose roots are alpha plus one and beta plus one
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