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Further Mathematics

AI prompts for senior secondary learners.

📅 36-Week WAEC Study Guide for Further Mathematics →
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1,334 prompts matching "The sum of an arithmetic progression with a negative common difference"

Showing only prompts that state their year. 35 more in this subject don't name one, so choose All years to see them.

Worked Example: Marking the weight, the normal reaction and the friction on a diagram

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Explain Back: The forces acting on a body hanging from two strings

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Explain Back: The order in which the forces are drawn round the triangle

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Explain Back: Why the total moment about any point must be nought

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Practice: Limiting friction, and the greatest value it can reach

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Explain Back: Locating the point of concurrence on a diagram

I have just studied locating the point of concurrence on a diagram in my SS3 Further Mathe

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Explain Back: Testing whether data are Poisson by comparing mean and variance

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Worked Example: The distance between two points in three dimensions

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Explain Back: The dot product of two perpendicular vectors

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Worked Example: The area between a curve and the x-axis

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Practice: The sign convention for displacement, velocity and acceleration

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Worked Example: Finding the first term and the common difference from two given terms

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Practice: The rank correlation coefficient

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Quiz me on 2x2 and 3x3 determinants together

Quiz me with two questions, one 2x2 determinant and one 3x3 determinant, mark both, and te

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Solve simultaneous equations with Cramer's rule (order 2) #2

I am in SS 3. Use Cramer's rule to solve 3x - y = 5 and 2x + 4y = 6. Set up the coefficien

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Solve simultaneous equations with Cramer's rule (order 2) #3

Use Cramer's rule to solve x + 2y = 8 and 3x - y = 3. Set up the coefficient determinant a

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Solve simultaneous equations with Cramer's rule (order 2) #4

Use Cramer's rule to solve 5x + 2y = 16 and x - 3y = -7. Set up the coefficient determinan

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Vectors and simple geometry proof

I am in SS 3. Give me a short vector geometry problem, such as showing that a quadrilatera

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Modulus, argument and the Argand diagram #1

I am in SS 3. Give me a complex number problem where I must, for z = 3 + 4i, plot it on an

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Modulus, argument and the Argand diagram #2

I am in SS 3. Give me a complex number problem where I must, for z = -2 + 2i, find the mod

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