← Back to Library

Library Search

839 results found

vs Rounding: Error Analysis & Misconceptions

A worksheet exploring the differences between truncation and rounding, highlighting common misconceptions and error analysis for Grade 6 students.

Notation a ≤ x < b: Error Analysis & Misconceptions

A worksheet exploring the notation a ≤ x < b, focusing on error analysis, misconceptions, and applications for Year 9 students.

Whole Numbers: Error Analysis & Misconceptions

This worksheet explores common errors and misconceptions related to whole numbers, focusing on upper and lower bounds, with a mix of practice, reasoning, and real-world problems tailored for Grade 6 students.

1 dp Rounding: Error Analysis & Misconceptions

A worksheet focusing on understanding and applying 1 decimal place rounding, including error analysis and common misconceptions for Grade 6 students.

GCSE Foundation

a/√b Form: Error Analysis & Misconceptions

A worksheet focusing on common errors and misconceptions when simplifying expressions in a/√b form, aimed at GCSE Foundation students.

√a ÷ √b: Error Analysis & Misconceptions

A worksheet focusing on dividing surds involving √a ÷ √b, designed to address common misconceptions and deepen understanding through varied questions.

GCSE Foundation

√a × √b: Error Analysis & Misconceptions

A worksheet focusing on multiplying surds of the form √a × √b, designed to address common misconceptions and develop procedural mastery for GCSE Foundation students.

Like Surds Only: Error Analysis & Misconceptions

A worksheet focusing on adding and subtracting like surds, designed to identify common errors and misconceptions among Grade 8 students. Emphasizes procedural mastery, problem solving, and error analysis.

Simplifying √n: Error Analysis & Misconceptions

A worksheet exploring common errors and misconceptions when simplifying surds, with practice questions spanning procedural mastery to challenging problems. Designed to develop understanding of simplifying √n for Year 9 students.

√a × √b: Error Analysis & Misconceptions

A worksheet focusing on common errors and misconceptions when simplifying products of surds, specifically √a × √b, for Grade 6 students.

Adding/Subtracting: Error Analysis & Misconceptions

A worksheet focusing on adding and subtracting in standard form, highlighting common errors and misconceptions, suitable for Year 9 students.

×, ÷: Error Analysis & Misconceptions

A worksheet focusing on × and ÷ calculations, addressing common errors, misconceptions, and problem-solving skills for Grade 7 students.

Small Numbers: Error Analysis & Misconceptions

A worksheet focusing on understanding, writing, and analyzing small numbers in scientific notation, aimed at identifying common errors and misconceptions.

Large Numbers: Error Analysis & Misconceptions

A worksheet focusing on identifying and correcting common errors in writing large numbers in scientific notation, aimed at Grade 6 students. Includes practice, reasoning, real-world scenarios, and extension questions.

GCSE Foundation

Proof & Practice: Error Analysis & Misconceptions in Zero Index

A worksheet focusing on identifying and correcting misconceptions related to Zero Index, designed for GCSE Foundation students. Includes error analysis, procedural practice, and reasoning questions.

a⁰ = 1: Error Analysis & Misconceptions

A worksheet that explores common errors and misconceptions related to the rule a⁰ = 1, encouraging students to analyze, reason, and understand this fundamental concept.

a^(m/n): Error Analysis & Misconceptions

A worksheet focusing on understanding and avoiding common errors when working with fractional indices a^(m/n). Includes practice, reasoning, and real-world problems.

GCSE Foundation

a^(1/n): Error Analysis & Misconceptions

A worksheet focusing on understanding and correctly applying a^(1/n), addressing common misconceptions and errors.

Evaluating: Error Analysis & Misconceptions

A worksheet focusing on evaluating expressions involving negative indices, designed to address common misconceptions and promote deeper understanding.

a⁻ⁿ = 1/aⁿ: Error Analysis & Misconceptions

This worksheet explores the concept of negative indices, focusing on the key formula a⁻ⁿ = 1/aⁿ. It helps students identify common errors and deepen their understanding.

(aᵐ)ⁿ = aᵐⁿ: Error Analysis & Misconceptions

A worksheet focusing on understanding and correcting misconceptions related to the law (aᵐ)ⁿ = aᵐⁿ, including error analysis and reasoning.

aᵐ ÷ aⁿ = aᵐ⁻ⁿ: Error Analysis & Misconceptions

A worksheet focusing on understanding and correcting misconceptions related to the law aᵐ ÷ aⁿ = aᵐ⁻ⁿ. Designed for error analysis and deepening conceptual understanding.

aᵐ × aⁿ = aᵐ⁺ⁿ: Error Analysis & Misconceptions

A worksheet exploring common errors and misconceptions related to the law of indices aᵐ × aⁿ = aᵐ⁺ⁿ, with practice and reasoning questions.

Evaluating: Error Analysis & Misconceptions in Index Notation

A worksheet focusing on evaluating expressions involving index notation, aimed at identifying common errors and misconceptions. Includes procedural practice, reasoning, real-world problems, and extension challenges.

Page 13 of 35