Overview Of The Sec 1 G3 Math Syllabus: Excel In Your Studies

The G3 Secondary 1 Mathematics syllabus focuses on building a strong foundation in three main strands: Number and Algebra, Geometry and Measurement, and Statistics and Probability. Here is a summary of the key topics covered:

Number and Algebra

  1. Numbers and Operations:
    • Prime factorization, HCF, LCM, and operations with integers, rational, and real numbers.
    • Concepts like rounding, estimation, and representing numbers on a number line.
  2. Ratio, Proportion, and Percentages:
    • Simplification of ratios, percentage calculations, and solving real-world problems involving ratios and percentages.
  3. Rate and Speed:
    • Understanding and calculating average and constant speed, and unit conversions.
  4. Algebraic Expressions and Formulae:
    • Simplification, evaluation, and translation of real-world situations into algebraic expressions.
    • Pattern recognition and formulation of algebraic expressions for sequences.
  5. Functions and Graphs:
    • Understanding Cartesian coordinates, linear functions, and graph plotting.
  6. Equations and Inequalities:
    • Solving linear equations and basic fractional equations, and formulating equations for problem-solving.

Geometry and Measurement

  1. Angles, Triangles, and Polygons:
    • Properties of angles, triangles, quadrilaterals, and polygons.
    • Understanding symmetry and constructing geometric figures.
  2. Mensuration:
    • Calculations involving area, perimeter, volume, and surface area for composite shapes, prisms, and cylinders.

Statistics and Probability

  1. Data Handling and Analysis:
    • Collecting, classifying, and interpreting data using bar graphs, line graphs, pie charts, and tables.
    • Understanding the advantages and limitations of different forms of statistical representation.

Real-World Applications

The syllabus emphasizes solving problems in real-world contexts, such as travel planning, financial calculations, and interpreting data, providing a practical understanding of mathematics.

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