Arithmetic Sequences, nth Term & Sum Worksheet Bundle | GCSE 9-1
A collection of 4 worksheets on arithmetic sequences based on the GCSE 9-1 specification.
In these worksheets students are taught to understand and use common difference (d) and first term (a) in an arithmetic sequence, know and use nth term =a+(n-1)d and find the sum of the first n terms of an
arithmetic series.
Detailed solutions are included.
Master linear sequences and arithmetic series with this complete maths worksheet bundle! Perfectly optimized for KS3 and GCSE 9-1 maths revision (Foundation and Higher), this print-and-go pack covers finding the nth term, extending patterns, and series summation with full step-by-step worked solutions.
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Looking for a rigorous, print-and-go resource to help your students master arithmetic progressions and linear sequences?
This GCSE 9-1 Arithmetic Sequences, nth Term & Sum Worksheet Bundle contains highly structured practice sheets designed to build fluency and algebraic confidence. Moving from basic sequence extension to multi-step series summation formulas, this bundle is perfect for formal lessons, independent revision, homework packs, cover work, or intervention groups!
Every page includes an uncrowded, student-friendly layout and comes paired with a complete, step-by-step worked solution key showing the exact algebraic workings to find the nth term and sum.
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**What's Included in This Bundle?**
• **Introduction to Sequences:** Practice extending patterns, finding the next terms, and identifying the term-to-term rule.
• **Finding the nth Term:** Step-by-step worksheets helping students write explicit algebraic expressions for any linear sequence using the formula dn + (a - d).
• **Calculating Specific Higher Terms:** Target practice for identifying massive terms (such as working out the 50th term) using the general rule.
• **Sum of an Arithmetic Sequence:** Focused practice utilizing the series summation formula Sn to calculate the total sum of finite sequences, consecutive even/odd numbers, and specific multiples.
• **Identifying Arithmetic Progressions:** Mixed review problems to test whether a pattern is a true arithmetic sequence or a non-linear rule.
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**Perfect For:**
• KS3 Maths: Building a strong foundational mastery of linear patterns and basic algebraic manipulation.
• KS4 / GCSE 9-1 Prep: Targeted revision for both Foundation and Higher tier students aiming for maximum marks on algebra questions.
• Cover Lessons & Homework: Structured, self-explanatory layout that requires zero preparation from you or a cover teacher.
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