Post UTME Area Of Concentration For Mathematics 2022/2023 PDF (Download Syllabus)

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Post UTME Area Of Concentration For Mathematics 2022/2023 PDF (Download Syllabus)

What Is Mathematics Post UTME Area Of Concentration All About?

The Post UTME Area Of Concentration 2022 for Mathematics also known as the Post UTME syllabus for Mathematics is an outline containing topics that candidates are expected to study for their Post UTME exam or Online Aptitude test after screening and registration.

The aim of the Post UTME Examination syllabus or area of concentration in Mathematics is to prepare the candidates for the upcoming 2022 PUTME examination.

Before we proceed, see How To Pass Post UTME and Post UTME Syllabus For All Courses.

IT IS DESIGNED TO TEST THEIR ACHIEVEMENT OF THE COURSE OBJECTIVES, WHICH ARE TO:

  1. Acquire Computational And Manipulative Skills.

  2. Develop Precise, Logical And Formal Reasoning Skills.

  3. Apply Mathematical Concepts To Resolve Issues In Daily Living.

BELOW ARE SOME OF THE BENEFITS YOU WILL DERIVE FROM HAVING THE Post UTME MATHEMATICS SYLLABUS:

  1. Getting the Mathematics syllabus will enable you to know the topics you need to prepare for.

  2. You will get to know what you’re expected to know from each of the topics.

  3. The recommended texts section also outlines the list of Mathematics books (titles, authors, and editions) you can read.

Post UTME Area Of Concentration For Mathematics 2022/2023

Below is the approved Post UTME Syllabus For Mathematics 2022/2023:

  1. Number Bases

  2. Variation

  3. Inequalities

  4. Trigonometry

  5. Euclidean Geometry

  6. Fractions, Decimals, Approximations and Percentages

  7. Measures of Location

  8. Geometry and Trigonometry

  9. Permutation and Combination

  10. Measures of Dispersion

  11. Representation of data

  12. Statistics

  13. Mensuration

  14. Probability

  15. Loci

  16. Progression

  17. Polynomials

  18. Matrices and Determinants

  19. Indices, Logarithms and Surds

  20. Sets

  21. Calculus

  22. Integration

  23. Application of Differentiation

  24. Binary Operations

  25. Coordinate Geometry

  26. Differentiation

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