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Daily Practice Paper – Class VIII (Mathematics) Chapter 1 A Square and A Cube

Daily Practice Paper – Class VIII (Mathematics) Chapter 1 A Square and A Cube

Original price was: ₹ 50.00.Current price is: ₹ 29.00.

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Daily Practice Paper – Class VIII (Mathematics) Chapter 1: A Square and A Cube – Targeted practice sheet with well-structured questions to reinforce key concepts, problem-solving skills, and numerical reasoning, enabling students to master the chapter and excel in assessments.

Artham Resources presents the “Most Important Questions – Daily Practice Paper (DPP)” for Class VIII Mathematics, Chapter 1: A Square and A Cube. This meticulously curated resource is designed to help students gain a strong understanding of the concepts of squares, cubes, and their applications, ensuring thorough preparation for the CBSE Examination 2025-26.

The chapter A Square and A Cube explores the properties of square and cube numbers, the relationship between them, and their applications in solving numerical problems. The DPP provides structured exercises to strengthen conceptual clarity, problem-solving skills, and analytical reasoning.

Benefits of This DPP

Consistent Improvement:
Daily practice reinforces students’ understanding of squares, cubes, and their properties, improving retention, observation, and calculation skills.

Targeted Study:
Focuses on exam-relevant, high-yield questions, ensuring efficient revision and focused preparation.

Enhanced Understanding:
Step-by-step solutions clarify concepts such as perfect squares, perfect cubes, square roots, cube roots, and their real-life applications.

Skill Development:
Promotes critical thinking, logical reasoning, numerical problem-solving, and the ability to relate mathematical concepts to practical situations.

Boosts Exam Confidence:
Structured exercises prepare students to solve MCQs, short-answer, long-answer, and application-based questions accurately.

Aligned with NEP 2020 & CBSE Competency Framework:
Encourages inquiry-based learning, analytical thinking, observation, and holistic understanding of numerical patterns and problem-solving strategies.

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