Class 7 Maths Ch 2: Arithmetic Expressions – learn to write, compare and correctly evaluate expressions using brackets and order of operations, with clear notes, solved examples, extra questions and quiz for CBSE Exam

Complete Chapter 2 guide: meaning of arithmetic expressions (addition, subtraction, multiplication, division), writing expressions from stories (daily spending, marbles, shopping), comparing expressions using >, <, = without long calculations, reading and evaluating complex expressions, correct order of operations using brackets, and avoiding common mistakes, plus solved examples, practice questions and puzzles for CBSE Class 7 Maths

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Categories: Class 7 Mathematics, NCERT Maths Notes 2025, Arithmetic & Algebra Basics, Expressions and Operations, CBSE Exam Preparation, Practice Questions & Quizzes
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Class 7 Mathematics Chapter 2: Arithmetic Expressions – Complete NCERT Notes, Solutions, Questions & Answers 2025

Arithmetic Expressions

Class 7 Mathematics Chapter 2 | Complete NCERT Guide | Terms, Brackets, Distributive Property 2025

Chapter at a Glance – Arithmetic Expressions

This chapter covers simple and complex arithmetic expressions, terms, brackets, order of operations, and properties like commutative, associative, and distributive. Key focus: Evaluating expressions correctly and understanding real-life applications.

Main Topics Covered

  • Simple expressions like \( 13 + 2 \), their values, and comparisons.
  • Complex expressions with multiple operations and ambiguities.
  • Brackets to specify order: e.g., \( 30 + (5 \times 4) \).
  • Terms in expressions: Parts separated by + (subtractions converted to additions).
  • Swapping and grouping terms (commutative and associative properties).
  • Removing brackets: Sign changes when preceded by -.
  • Distributive property: \( a \times (b + c) = a \times b + a \times c \).
  • Tinkering terms: Effects of changing values in expressions.
  • Real-life examples: Marbles, money, games like Fire in the Mountain.

Key Takeaways for Exams

Terms

Expressions as sum of terms, e.g., \( 83 - 14 = 83 + (-14) \).

Brackets Removal

\( -(a + b) = -a - b \); No sign change if + precedes.

Distributive

Multiple of sum = sum of multiples.

Properties

Commutative: Order doesn't matter; Associative: Grouping doesn't.

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