Grade 10 ICSE

Duration

1 Year

Session

300

Course Description

The ICSE Grade 10 curriculum is a rigorous, multidisciplinary academic program designed to prepare students for board examinations and higher academic pursuits. It integrates advanced concepts across Mathematics, Physics, Chemistry, and Biology, supported by real-world problem-solving, numerical reasoning, and experimental learning. Students engage with core topics such as algebra, geometry, trigonometry, data handling, electricity, chemical reactions, and biological systems, all mapped precisely to the ICSE standards. The course emphasizes mastery of concepts, exam-readiness, and scientific literacy.

Learning Objective

This program aims to cultivate critical thinking, mathematical fluency, and a scientific temperament in students. Learners will apply algebraic, graphical, and geometric tools to solve problems, interpret data, and derive equations. In science, they will explore fundamental principles governing motion, force, energy, matter, life processes, and environmental issues. The curriculum is designed to build strong analytical skills, accuracy in computation, logical reasoning, and the ability to connect theoretical knowledge with practical application.

What Will I Learn?

Students will engage with advanced mathematical topics such as quadratic equations, matrices, linear inequalities, trigonometric identities, statistics, and commercial applications like GST, banking, and shares. In Science, they’ll explore physical principles including electricity, refraction, sound, and electromagnetic induction; chemical concepts such as bonding, reactions, electrolysis, and properties of compounds; and biological systems involving genetics, respiration, reproduction, and coordination. Each topic is delivered through concept-based, application-oriented modules designed to strengthen analytical thinking and prepare learners for the ICSE Grade 10 board examination.

Additional Info

Practice

Regular exercises and interactive activities to reinforce key concepts in each subject.

Doubt-Solving

Dedicated sessions to address and clarify any questions or difficulties students encounter.

Reports

Detailed reports on experiments and projects to track progress and understanding.

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Mathematics
Physics
Biology
Chemistry

GST (Goods and Services Tax)

Introduction to GST
GST Calculation
GST on Value Addition

Banking

Types of Accounts
Computing Maturity Value
Banking Numericals

Shares and Dividends

Introduction
Formulae
Calculation of Dividends

Linear Inequation (In One Variable)

Solving Inequations Algebraically
Replacement & Solution Sets
Number Line Representation

Quadratic Equations

Roots of Quadratic Equation
Solving by Factorisation
Solving by Formula

Solving Problems (Based on Quadratic Equations)

Problems on Numbers
Problems on Time & Work
Problems on Ages

Ratio and Proportion

Ratios
Compound Proportion
Variation

Factorization of Polynomials

Remainder and Factor Theorem
Use of Factor Theorem
Polynomial Factorisation

Matrices

Types and Transpose of Matrices
Addition and Subtraction
Scalar and Matrix Multiplication

Arithmetic Progression

nth Term Formula
Sum of n Terms
Properties of A.P.

Geometric Progression

nth Term Formula
Sum of n Terms
Properties of G.P.

Reflection

Co-ordinate Axes & Origin
Reflection About Line
Invariant Point

Section Formula and Mid Point Formula

Section Formula
Mid Point Formula
Coordinate-Based Questions

Equation of a Line

Slope and Inclination
Intercepts and Forms of Line
Parallel and Perpendicular Lines

Similarity

SAS, AAA, SSS Similarity
Basic Proportionality Theorem
Area Ratio in Similar Triangles

Loci

Theorems Based on Symmetry
Application of Theorems
Standard Locus Cases

Circles

Theorems on Angles and Arcs
Cyclic Quadrilateral
Key Circle Properties

Tangent and Intersecting Chords

Types of Tangents
Chord and Tangent Theorems
Circle Applications

Construction (Circles)

Tangents to Circles
Circumscribed & Inscribed Circles
Geometric Constructions

Cylinder, Cone and Sphere

Cylinder & Hollow Cylinder
Cone
Sphere and Hemisphere

Trigonometrical Identities

Trigonometric Identities
Proofs of Identities
Identity Applications

Heights and Distances

Angles of Elevation
Angles of Depression
Trigonometric Applications

Graphical Representation (Histograms and Ogives)

Histogram for Grouped Data
Cumulative Frequency Table
Ogive Construction

Measures of Central Tendency

Arithmetic Mean (Grouped/Ungrouped)
Median
Quartiles and Mode

Probability

Basic Probability Concepts
Events like Tossing Coins
Throwing Dice & Simple Events
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