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Further Mathematics

AI prompts for senior secondary learners.

📅 36-Week WAEC Study Guide for Further Mathematics →
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755 prompts matching "Practice: The middle term when the power is odd"

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

Solving a linear inequality and showing the solution

I am in SS 1. Show me a fully worked Cambridge/Additional Maths style solution to a questi

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Changing the subject of a simple formula

I am in SS 1. Show me a fully worked Cambridge/Additional Maths style solution to a questi

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Changing the subject with a square or square root

I am in SS 1. Quiz me with 4 short Additional Maths questions on changing the subject of a

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Simplifying an expression with brackets and indices together

I am in SS 1. Give me a Cambridge IGCSE Additional Mathematics style exam question on simp

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Explaining the difference between an expression and an equation

I am in SS 1. Give me a Cambridge IGCSE Additional Mathematics style exam question on expl

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Explain Back: Where the surds sit on the number line

I have just studied where the surds sit on the number line in my SS1 Further Mathematics c

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Worked Example: Adding two surds that simplify to the same root

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Worked Example: Why multiplying by the conjugate clears the surd

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Explain Back: The difference of two squares applied to surd conjugates

I have just studied the difference of two squares applied to surd conjugates in my SS1 Fur

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Worked Example: Reading the symbol used for a binary operation

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Explain Back: A binary operation defined on the integers

I have just studied a binary operation defined on the integers in my SS1 Further Mathemati

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Worked Example: Testing the even numbers for closure under addition

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Worked Example: Finding the identity element from a rule such as a*b = a + b - 3

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Explain Back: An indicial equation with the unknown in the exponent on both sides

I have just studied an indicial equation with the unknown in the exponent on both sides in

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Explain Back: The logarithm of one, in any base

I have just studied the logarithm of one, in any base in my SS1 Further Mathematics class.

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Worked Example: The law for the logarithm of a quotient

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Explain Back: Spotting the pattern in a sequence of squares or cubes

I have just studied spotting the pattern in a sequence of squares or cubes in my SS1 Furth

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Worked Example: Finding the common difference of an arithmetic progression

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Worked Example: Finding the common ratio of a geometric progression

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Explain Back: The sum of a geometric progression with a negative common ratio

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