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QUALITIES OF A GOOD MATHEMATICS
TEXTBOOK
1. The appearance of the textbook should be appealing with
an attractive cover page.
2. The paper used in the textbook should be of superior
quality.
3. The printing should be bold and easily readable.
4. The binding of the book should be strong and durable.
5. The price should be moderate.
6. It should have been written in accordance with the aims
and objectives of teaching the subject in that particular
class.
7. It should be prepared according to prescribed syllabus and
every aspect of the syllabus should be adequately covered.
8. It should be written by qualified, experienced and
competent teachers of mathematics or a committee of
experts constituted for the purpose.
9. It should be written in simple and easily understandable
language and the presentation should be within the grasp
of the pupils.
10. The style and vocabulary used should be suitable to the
age group of students for whom the book is written.
11. It should relate classroom learning to the real life needs
and physical and social environments of the learners.
12. It should provide adequate opportunities to motivate the
students to solve problems, by presenting an adequate
number of worked out problems and problems that reflect
daily life situations requiring the student to apply
mathematical principles and formulae for their solution.
13. It should foster the right attitude towards self-study and
self-reliance among pupils by suggesting project work, field
work and laboratory work.
14. It should make provision for recapitulation of the subject
taught in previous classes.
15. The new development and invention in the field of
mathematics should find their place in the textbook.
16. It should facilitate the use of analytic, synthetic,
inductive, deductive, problem-solving and heuristic
approaches to teaching.
17. It should provide accurate and up-to-date content. It
should organize the content in the increasing order of
difficulty.
18. The content should have a direct, practical and social
utility value.
19. It should carefully organize the subject matter with
reference to the logical as well as the psychological
considerations which make teaching effective.
20. The presentation of the subject matter must be attractive
and interesting with appropriate illustrations in terms of
pictures, diagrams and figures. The diagrams used in the
text book should be easily recognizable and geometric
constructions should be in proportion to the measurements
prescribed by the problem.
21. It should use the terms and symbols which are popular
and internationally accepted. All the terms, concepts and
principles used in the text should be clearly and accurately
stated and defined.
22. It should provide for individual differences. It should meet
the needs of students of varying abilities, interests and
attitudes.
23. It should stimulate initiative and originality of the
students. It should give well-graded exercises at the end of
every topic to satisfy the needs of all types of students.
24. It should contain some difficulty problems or exercises to
challenge the mathematically gifted students.
25. It should contain sufficient provision for revision, practice
and review. It should satisfy the demands of examination.

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Qualities of a good mathematics textbook

  • 1. QUALITIES OF A GOOD MATHEMATICS TEXTBOOK 1. The appearance of the textbook should be appealing with an attractive cover page. 2. The paper used in the textbook should be of superior quality. 3. The printing should be bold and easily readable. 4. The binding of the book should be strong and durable. 5. The price should be moderate. 6. It should have been written in accordance with the aims and objectives of teaching the subject in that particular class. 7. It should be prepared according to prescribed syllabus and every aspect of the syllabus should be adequately covered. 8. It should be written by qualified, experienced and competent teachers of mathematics or a committee of experts constituted for the purpose. 9. It should be written in simple and easily understandable language and the presentation should be within the grasp of the pupils. 10. The style and vocabulary used should be suitable to the age group of students for whom the book is written. 11. It should relate classroom learning to the real life needs and physical and social environments of the learners.
  • 2. 12. It should provide adequate opportunities to motivate the students to solve problems, by presenting an adequate number of worked out problems and problems that reflect daily life situations requiring the student to apply mathematical principles and formulae for their solution. 13. It should foster the right attitude towards self-study and self-reliance among pupils by suggesting project work, field work and laboratory work. 14. It should make provision for recapitulation of the subject taught in previous classes. 15. The new development and invention in the field of mathematics should find their place in the textbook. 16. It should facilitate the use of analytic, synthetic, inductive, deductive, problem-solving and heuristic approaches to teaching. 17. It should provide accurate and up-to-date content. It should organize the content in the increasing order of difficulty. 18. The content should have a direct, practical and social utility value. 19. It should carefully organize the subject matter with reference to the logical as well as the psychological considerations which make teaching effective. 20. The presentation of the subject matter must be attractive and interesting with appropriate illustrations in terms of
  • 3. pictures, diagrams and figures. The diagrams used in the text book should be easily recognizable and geometric constructions should be in proportion to the measurements prescribed by the problem. 21. It should use the terms and symbols which are popular and internationally accepted. All the terms, concepts and principles used in the text should be clearly and accurately stated and defined. 22. It should provide for individual differences. It should meet the needs of students of varying abilities, interests and attitudes. 23. It should stimulate initiative and originality of the students. It should give well-graded exercises at the end of every topic to satisfy the needs of all types of students. 24. It should contain some difficulty problems or exercises to challenge the mathematically gifted students. 25. It should contain sufficient provision for revision, practice and review. It should satisfy the demands of examination.