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Maths (English Medium) ICSE Class 10 CISCE Syllabus 2025-26

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CISCE ICSE Class 10 Maths Syllabus - Free PDF Download

CISCE Syllabus 2025-26 ICSE Class 10 : The CISCE ICSE Class 10 Maths Syllabus for the examination year 2025-26 has been released by the Council for the Indian School Certificate Examinations, CISCE. The board will hold the final examination at the end of the year following the annual assessment scheme, which has led to the release of the syllabus. The 2025-26 CISCE ICSE Class 10 Maths Board Exam will entirely be based on the most recent syllabus. Therefore, students must thoroughly understand the new CISCE syllabus to prepare for their annual exam properly.

The detailed CISCE ICSE Class 10 Maths Syllabus for 2025-26 is below.

Academic year:
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Syllabus

CISCE ICSE Class 10 Mathematics Syllabus for Chapter 1: Commercial Mathematics

1 GST (Goods and Services Tax)
1 Compound Interest
  • Concept of Compound Interest  
    • Compound Interest as a Repeated Simple Interest Computation with a Growing Principal  
    • Use of Compound Interest in Computing Amount Over a Period of 2 Or 3-years  
  • Use of Formula  

    A = P (1+ r /100)n

  • Finding CI from the Relation CI = A – P  
    • Interest compounded half-yearly included.
    • Using the formula to find one quantity given different combinations of A, P, r, n, CI and SI; difference between CI and SI type included.
    • Rate of growth and depreciation

    Note: Paying back in equal installments, being given rate of interest and installment amount, not included.

2 Banking
3 Shares and Dividends
  • Shares and Dividends Examples  
  • Shares and Dividends  

    (a) Face/Nominal Value, Market Value, Dividend, Rate of Dividend, Premium.

    (b) Formulae

    • Income = number of shares*rate of dividend*FV.
    • Return = (Income / Investment)*100.

    Note: Brokerage and fractional shares not included

CISCE ICSE Class 10 Mathematics Syllabus for Chapter 2: Algebra

4 Linear Inequations
  • Linear Inequations in One Variable  
    • For x ∈ N , W, Z, R
  • Solving Algebraically and Writing the Solution in Set Notation Form  
  • Representation of Solution on the Number Line  
5 Quadratic Equations
6 Solving (Simple) Problems (Based on Quadratic Equations)
  • Problems Based on Numbers  
  • Problems Based on Time and Work  
  • Problems Based on Geometrical Figures  
  • Problems Based on Distance, Speed and Time  
  • Problems on C.P. and S.P.  
  • Miscellaneous Problems  
7 Ratio and Proportion
8 Factorization
  • Factor Theorem  
  • Remainder Theorem  
  • Factorising a Polynomial Completely After Obtaining One Factor by Factor Theorem  

    Note: f (x) not to exceed degree 3

9 Matrices
10 Arithmetic Progression
11 Geometric Progression
  • Geometric Progression - Finding Their General Term.  
  • Geometric Progression - Finding Sum of Their First ‘N’ Terms  
  • Simple Applications - Geometric Progression  
12 Reflection
  • Reflection Examples  
  • Reflection Concept  

    (a) Reflection of a point in a line:-

    • x=0, y =0, x= a, y=a, the origin.

    (b) Reflection of a point in the origin.

    (c) Invariant points.

  • Reflection of a Point in a Line  

    x=0, y =0, x= a, y=a, the origin.

  • Reflection of a Point in the Origin.  
  • Invariant Points.  
13 Co-ordinate Geometry Distance and Section Formula
  • Co-ordinates Expressed as (x,y)  
  • Distance Formula  
  • Section Formula  
  • The Mid-point of a Line Segment (Mid-point Formula)  
  • Points of Trisection  
  • Centroid of a Triangle  
14 Co-ordinate Geometry Equation of a Line
  • Slope of a Line  
    • Slopes of X-axis, Y-axis and lines parallel to axes.
    • Slope of line – using ratio in trigonometry
    • Slope of Parallel Lines
  • Concept of Slope  
  • Equation of a Line  
  • Various Forms of Straight Lines  
  • General Equation of a Line  
  • Slope – Intercept Form  
    • y = mx+c
  • Two - Point Form  
    • (y-y1) = m(x-x1)
  • Geometric Understanding of ‘m’ as Slope Or Gradient Or tanθ Where θ Is the Angle the Line Makes with the Positive Direction of the x Axis  
  • Geometric Understanding of c as the y-intercept Or the Ordinate of the Point Where the Line Intercepts the y Axis Or the Point on the Line Where x=0  
  • Conditions for Two Lines to Be Parallel Or Perpendicular  
  • Simple Applications of All Co-ordinate Geometry.  
  • Collinearity of Three Points  

CISCE ICSE Class 10 Mathematics Syllabus for Chapter 3: Geometry

4 Symmetry
15 Similarity
  • Similarity of Triangles  
  • Axioms of Similarity of Triangles  
  • Areas of Similar Triangles Are Proportional to the Squares on Corresponding Sides  
  • Conditions for Similarity of Two Triangles: (Sas, Aa Or Aaa and Sss)  
  • Basic Proportionality Theorem with Applications  

    Theorem 1 - A line drawn parallel to one side of a triangle divides the other two sides proportionally.

  • Relation Between the Areas of Two Triangles  

    Theorem 2 - The areas of two similar triangles are proportional to the squares on their corresponding sides.

  • Similarity as a Size Transformation  
  • Direct Applications Based on the Above Including Applications to Maps and Models  
16 Loci
  • Introduction of Loci  
    • Definition
    • Meaning
  • Loci Examples  
  • Constructions Under Loci  
  • Theorems Based on Loci  

    (a) The locus of a point equidistant from a fixed point is a circle with the fixed point as centre.

    (b) The locus of a point equidistant from two interacting lines is the bisector of the angles between the lines.

    (c) The locus of a point equidistant from two given points is the perpendicular bisector of the line joining the points.

17 Circles
18 Constructions

CISCE ICSE Class 10 Mathematics Syllabus for Chapter 4: Mensuration

CISCE ICSE Class 10 Mathematics Syllabus for Chapter 5: Trigonometry

CISCE ICSE Class 10 Mathematics Syllabus for Chapter 6: Statistics

CISCE ICSE Class 10 Mathematics Syllabus for Chapter 7: Probability

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