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Senior Secondary

Further Mathematics

AI prompts for senior secondary learners.
📅 36-Week WAEC Study Guide for Further Mathematics →
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755 prompts matching "IGCSE Additional Maths Y11: Proving two lines parallel using vectors — Practice"

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: Converting a logarithm to base ten so that tables can be used

Act as my SS1 Further Mathematics tutor. Take me through one full worked example on conver

Show All Working: Comparing logarithms given in different bases

Act as my Further Mathematics examiner. I am in SS 1. Set me a question on comparing logar

Worked Example: Writing out the terms of a sequence from its nth term

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Show All Working: Deciding whether a given number is a term of a sequence

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Worked Example: Finding the common difference of an arithmetic progression

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Show All Working: Deciding whether a number belongs to a given arithmetic progression

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Worked Example: The alternative sum formula that uses the last term

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Worked Example: Finding the common ratio of a geometric progression

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Show All Working: A geometric progression with a fractional common ratio

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Worked Example: Which form of the sum formula to use when r is less than one

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Show All Working: The sum to infinity of a geometric progression, and when it exists

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Worked Example: Adding or subtracting the same number on both sides

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Show All Working: Writing the solution of an inequality as a set

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Worked Example: The critical values of a quadratic inequality

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Show All Working: Writing a quadratic solution set in interval form

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Worked Example: Solving the equation modulus of x equals a

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I am in SS 1. I'm going to explain the zero index rule, showing why any nonzero number rai

Solving index equations with matching bases

I am in SS 1. I'm going to explain solving an index equation by rewriting both sides with

Solving 4^x = 8^(x-1) by matching bases

I am in SS 1. I'm going to explain solving the equation 4^x = 8^(x-1) by writing both side

Verifying an index law with numbers

I am in SS 1. I'm going to explain verifying that a^m divided by a^n equals a^(m-n) using

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