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Mathematics Syllabus for Olympiads – Class 8
1. Rational Numbers:
 Rational number and its examples.
 Natural number, Whole number and integer.
 Properties of rational numbers (Using identities).
 Representation of rational number on the number line.
2. Linear Equation in One Variable:
 Equation, linear equations.
 Linear equation in one variable.
 Solution of a linear equation.
 Laws of equality.
 Problems based on linear equations.
3. Understanding Quadrilaterals and Practical Geometry:
 Quadrilateral.
 Classification of polygons.
 Convex and concave polygon.
 Regular and irregular polygon.
 Angle sum property.
 Types of quadrilaterals.
 Properties of quadrilaterals.
 Interior and exterior angles of a regular polygon.
 Constructions of triangles and quadrilaterals.
4. Squares and Square Root, Cube and Cube Root:
(a) Square and square root:
 Square, perfect square and square root.
 Properties of squares.
 Estimating the squares of numbers.
 Determining the square and square roots of positive numbers.
(b) Cube and cube root:
 Cube, perfect cube and cube roots.
 Estimating the cubes of numbers.
 Determining the cube and cube roots of positive numbers.
 Estimating the cubes of numbers.
5. Comparing Quantities:
(a) Ratio and proportion:
 Terms of a ratio.
 Ratio in simplest form.
 Comparison of ratios.
 Continued proportion.
 Problems on property- product of extremes = product of means.
www.olympiadsuccess.com
 Problems on percentage.
 Profit and loss.
 Simple interest and compound interest.
6. Algebraic Expressions and Identities:
(a) Algebraic expression:
 Definition of algebraic expression.
 Like and unlike terms.
(b) Polynomial:
 Degree of a polynomial.
 Types of polynomials.
 Multiplication of polynomials.
 Important identities- (a + b)2
= a2
+ 2ab + b2
 (a – b)2
= a2
- 2ab + b2
 (a + b) (a – b) = a2
– b2
7. Mensuration:
(a) Area and Perimeter:
 Definition of area and perimeter.
 Area and perimeter of rectangle.
 Area and perimeter of square.
 Area of four walls of room.
 Area and perimeter of triangle.
 Area and perimeter of parallelogram.
 Area and circumference of circle.
 Area of sector and segment.
 Length of arc.
(b) Volume:
 Volume of cube, cuboid and cylinder.
 Total surface area of cube, cuboid and cylinder.
 Lateral surface area of cube, cuboid and cylinder.
 Diagonal of cube and cuboid.
8. Exponents and Powers:
 Exponential equation.
 Standard form of numbers.
 Laws of exponents (Integers and rational numbers).
 Positive and negative integral exponent of a rational number.
9. Direct and Inverse Proportions:
 Unitary method.
 Direct proportion.
 Inverse proportion.
10. Factorization:
 Definition of factorization.
www.olympiadsuccess.com
 Important identities- (a + b)
2
= a2
+ 2ab + b2
 (a – b)2
= a2
- 2ab + b2
 (a + b) (a – b) = a2
– b2
 (x + a) (x – b) = x2
+ (a + b)x – ab.
11. Data Handling:
(a) Data:
 Definition of data, raw data, array, tabulation, observation, frequency, range,
frequency distribution.
 Tally marks.
 Grouped data.
 Mean, median and mode.
(b) Graphical representation:
 Histogram.
 Bar graph.
 Double bar graph.
 Pie chart.
(c) Probability.
12. Visualizing Solid Shapes:
 Geometrical shapes.
 Description of solid shapes.
 Polyhedron.
 Euler’s formula.
13. Introduction to graphs:
 Bar graph.
 Pie graph.
 Histogram.
 Line graph.
 Linear graph.
 Cartesian system.
14. Playing with Numbers:
 General form of a number.
 Divisibility tests for 2, 3, 4, 5, 6, 7, 8, 9, 10, 11 and 12.
15. Everyday Mathematics:

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Mathematics Syllabus for Olympiads - Class 8

  • 1. www.olympiadsuccess.com Mathematics Syllabus for Olympiads – Class 8 1. Rational Numbers:  Rational number and its examples.  Natural number, Whole number and integer.  Properties of rational numbers (Using identities).  Representation of rational number on the number line. 2. Linear Equation in One Variable:  Equation, linear equations.  Linear equation in one variable.  Solution of a linear equation.  Laws of equality.  Problems based on linear equations. 3. Understanding Quadrilaterals and Practical Geometry:  Quadrilateral.  Classification of polygons.  Convex and concave polygon.  Regular and irregular polygon.  Angle sum property.  Types of quadrilaterals.  Properties of quadrilaterals.  Interior and exterior angles of a regular polygon.  Constructions of triangles and quadrilaterals. 4. Squares and Square Root, Cube and Cube Root: (a) Square and square root:  Square, perfect square and square root.  Properties of squares.  Estimating the squares of numbers.  Determining the square and square roots of positive numbers. (b) Cube and cube root:  Cube, perfect cube and cube roots.  Estimating the cubes of numbers.  Determining the cube and cube roots of positive numbers.  Estimating the cubes of numbers. 5. Comparing Quantities: (a) Ratio and proportion:  Terms of a ratio.  Ratio in simplest form.  Comparison of ratios.  Continued proportion.  Problems on property- product of extremes = product of means.
  • 2. www.olympiadsuccess.com  Problems on percentage.  Profit and loss.  Simple interest and compound interest. 6. Algebraic Expressions and Identities: (a) Algebraic expression:  Definition of algebraic expression.  Like and unlike terms. (b) Polynomial:  Degree of a polynomial.  Types of polynomials.  Multiplication of polynomials.  Important identities- (a + b)2 = a2 + 2ab + b2  (a – b)2 = a2 - 2ab + b2  (a + b) (a – b) = a2 – b2 7. Mensuration: (a) Area and Perimeter:  Definition of area and perimeter.  Area and perimeter of rectangle.  Area and perimeter of square.  Area of four walls of room.  Area and perimeter of triangle.  Area and perimeter of parallelogram.  Area and circumference of circle.  Area of sector and segment.  Length of arc. (b) Volume:  Volume of cube, cuboid and cylinder.  Total surface area of cube, cuboid and cylinder.  Lateral surface area of cube, cuboid and cylinder.  Diagonal of cube and cuboid. 8. Exponents and Powers:  Exponential equation.  Standard form of numbers.  Laws of exponents (Integers and rational numbers).  Positive and negative integral exponent of a rational number. 9. Direct and Inverse Proportions:  Unitary method.  Direct proportion.  Inverse proportion. 10. Factorization:  Definition of factorization.
  • 3. www.olympiadsuccess.com  Important identities- (a + b) 2 = a2 + 2ab + b2  (a – b)2 = a2 - 2ab + b2  (a + b) (a – b) = a2 – b2  (x + a) (x – b) = x2 + (a + b)x – ab. 11. Data Handling: (a) Data:  Definition of data, raw data, array, tabulation, observation, frequency, range, frequency distribution.  Tally marks.  Grouped data.  Mean, median and mode. (b) Graphical representation:  Histogram.  Bar graph.  Double bar graph.  Pie chart. (c) Probability. 12. Visualizing Solid Shapes:  Geometrical shapes.  Description of solid shapes.  Polyhedron.  Euler’s formula. 13. Introduction to graphs:  Bar graph.  Pie graph.  Histogram.  Line graph.  Linear graph.  Cartesian system. 14. Playing with Numbers:  General form of a number.  Divisibility tests for 2, 3, 4, 5, 6, 7, 8, 9, 10, 11 and 12. 15. Everyday Mathematics: