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Suggestions for a Typical Mathematics Lesson

1. Counting forward and backwards, beginning with a given number, by ones, twos, threes, fives, tens, halves, thirds and so on, according to the child’s
level of mathematics.

Use the number grid for younger pupils. (Included at end.)

2. Estimation

3. Development of Pre-skills in the context of mathematical concepts.

4. Work on a specific concept.  This should begin by connecting the new concept with something the child already knows (intuitive level), and include communicating verbally and recording the procedure.

(Most time is devoted to this activity.)

5. Visualisation of problems and ideas e.g. think of the number 46 in your
mind.  What is two before, what is two after it, etc?

8. Forming word problems from given arithmetic expressions,(see above.)

9. Spend the last three minutes consolidating the elements of the lesson.

Mini-sets & other sets of Cuisenaire rods are available from Educational
Solutions, Reading. 0118 987 3101


Mahesh Sharma is Professor of Education  at Cambridge College,
Cambridge, Massachusetts, USA .

He is the Director of the Center for Teaching/Learning of Mathematics.
He edits Focus on Learning Problems in Mathematics, an international and interdisciplinary journal dealing with the learning and teaching of
mathematics, in particular with issues dealing with learning problems
in mathematics such as: dyscalculia, acalculia, mathematics anxiety
and specific learning disabilities in mathematics.
He also writes Math Notebook, a newsletter for teachers and parents.

His Center for Teaching and Learning of Mathematics is affiliated to
Berkshire Mathematics in the U.K. run by Patricia Brazil.
She organises Prof. Sharma’s lectures and courses, and produces videos - DVDs, which are for sale along with the U.S. publications.

Tel: 0118 947 4864 Fax: 0118 946 1574
Email: info@berkshiremathematics.com

© Mahesh Sharma/Patricia Brazil , Berkshire Mathematics 1999.

Website copyright © 2003 - 2009 Berkshire Mathematics
Information may be copied from this site providing proper acknowledgement 
is made to Mahesh Sharma and www.berkshiremathematics.com

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