A-Level Further Mathematics Revision — Linear Programming
Revise Linear Programming for A-Level Further Mathematics with a topic explanation, worked example and common mistakes. Check the board notes for specification differences.
At a glance
- What StudyVector is
- An exam-practice platform with board-aligned questions, explanations, and adaptive next steps.
- This topic
- Linear Programming in A-Level Further Mathematics: explanation, examples, and practice links on this page.
- Who it’s for
- Students revising A-Level Further Mathematics for UK exams.
- Exam boards
- Check your course page and the topic board notes for supported specifications.
- Free plan
- Sign up free to use tutor paths and feedback on your answers. Free access is Free daily revision · No card required. Pricing
- What makes it different
- Syllabus-shaped practice and progress tracking—not generic AI answers.
This page includes a topic explanation and a worked example. Check your course for current practice coverage.
Next in this topic area
Next step: The Simplex Algorithm
Continue in the same course — structured practice and explanations on StudyVector.
Go to The Simplex AlgorithmTopic explanation
What is Linear Programming?
Linear Programming belongs to Decision Mathematics in A-Level Further Mathematics. The reliable way to revise it is to learn the trigger condition, write the first method line clearly, and practise enough variations that you can spot when the standard method needs adapting. For Further Maths, pay special attention to proof, notation, and whether a result follows from earlier parts of the question.
Board notes: AQA, Edexcel and OCR differ in wording and calculator/non-calculator balance. Use this as a method lesson, then check your board specification and past-paper style for exact demand.
Step-by-step explanationWorked examples
Worked example
For a Linear Programming question, first classify the problem: what information is given, what form should the answer take, and which rule from Decision Mathematics applies? Write the method line, carry out each transformation cleanly, then substitute or check the result against the original condition. This creates a mark-scheme-friendly answer even when the arithmetic is demanding.
Practise this topic
Start with low-focus cards for Linear Programming, then move into full exam-style practice when you want the heavier session.
Targeted practice plan
- 1Attempt one standard Linear Programming problem and annotate every theorem, identity, or earlier result you use.
- 2Attempt one harder Decision Mathematics problem where the first method is not obvious; write two possible routes before solving.
- 3After marking, rewrite the solution in the fewest rigorous steps that still justify every transition.
Common mistakes
- 1Starting calculations before identifying the exact form of the question.
- 2Skipping algebraic or numerical working that the mark scheme would credit.
- 3Not checking whether the final answer needs units, exact form, a diagram interpretation, or a stated conclusion.
Linear Programming exam questions
Check the available question sets for Linear Programming. Use your course and exam board to confirm which practice is relevant.
Linear Programming exam questionsGet help with Linear Programming
Get a personalised explanation for Linear Programming from the StudyVector tutor. Ask follow-up questions and work through problems with step-by-step support.
Open tutorSave your progress in Linear Programming
Start a free account for low-focus question cards, feedback and Play routes across available topics. Free daily limits apply; no card required.
Continue your revision
A public question for Linear Programming is still being reviewed. Your course page shows the topics currently available for practice.
Continue with Linear Programming
Create a free account to keep your course choice and save your practice progress.
Start free low-focus cardsAlready have an account? Log in
Frequently asked questions
How do I get better at Linear Programming?
Practise in short sets: one easy recognition question, one standard method question, and one mixed question. After each attempt, mark the first line and the final check separately.
What loses marks in Linear Programming?
Most lost marks come from wrong method selection, missing intermediate steps, or an answer that is mathematically correct but not in the requested form.