Simultaneous equations GCSE questions – Worksheet & answers

What's included?

16-page PDF, plus answers

Key Stage

KS4

Age

Years 10-11

Subjects

Maths

This GCSE 9-1 simultaneous equations questions booklet is an invaluable resource for both teachers and students.

Designed specifically for linear simultaneous equations, it offers 22 carefully selected exam-style questions, complete with fully worked solutions. This ensures that students can confidently tackle the topic while working at their own pace.

Simultaneous equations GCSE questions booklet

This simultaneous equations GCSE questions booklet has been organised to save valuable teaching time. It allows students to focus on independent learning.

By providing clear examples and step-by-step solutions, it helps students develop their problem-solving skills. They’ll also deepen their understanding of simultaneous equations.

Teachers can print it as an A5 bookle. This makes it a convenient and portable study aid for classroom use or as homework material.

The booklet is also ideal for revision sessions or as an additional resource for students aiming to strengthen their skills.

Each question has been carefully chosen to reflect the style and rigour of GCSE exam papers. The inclusion of worked solutions allows students to self-assess their progress. This will help them to identify areas of improvement and build confidence in their abilities.

This resource not only supports classroom teaching but also encourages focused independent study, making it a versatile tool for a range of learning scenarios.

For teachers, this resource provides a ready-made solution to help students master simultaneous equations without the need to create bespoke materials.

Its practical format and emphasis on exam-style practice make it a must-have for those teaching the GCSE 9-1 syllabus.

David Morse has been a maths teacher for over 30 years, as well as an examiner. He creates primary and secondary resources which you can find in his TES shop and on his website maths4everyone.com. You can also follow him on Twitter at @maths4everyone.

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