Example of one-to-one correspondence, Mathematics

Assignment Help:

An educator placed 10 pebbles in a row and asked four-year-old Jaswant to count how many there were. She asked him to touch the pebbles .while counting them. Jaswant counted the pebbles thrice and came up with a different answer each time. What was happening was that he either left out a pebble while counting, or counted a pebble twice. His counting was something like the following one two three four five, six seven eight.

 

Why do you think Jaswant counted in this yay ?

 

Children like Jaswant have not grasped the idea that each object has to be touched only once during counting, that no object can be left untouched and that only one number name has to be recited upon touching each pebble. In other words, they have yet to understand the concept of one-to-one correspondence. To help them grasp this concept, you need to give them several experiences in setting up objects in one-to-one correspondence. This should be done before you expect them to learn counting, and while teaching them how to count.

 

As part of understanding one-to-one correspondence, children need to understand the meaning of 'many and few', 'more than', 'less than' and 'as many as'. Many everyday experiences help children understand these concepts -when they check whether there are as many plates as the number of people to be fed, when they divide up sweets equally among their friends, and so on.

 

We need to extend these experiences. Let us look at some activities for this purpose.

 

1 Lay out a row of pebbles and ask the child to make another row of as many sticks as the first one.

 

Ask the child to lay out as many leaves (or beads) as the number of' children in the group.

 

2 You can draw a set of rabbits and one of carrots. Then you could ask the child to connect each carrot with a rabbit by a line.

 

Such activities will help the child to visually understand what is involved in one-to-one correspondence.

 

Whatever the activity, we must encourage the children to talk about what they are doing. Ask children questions like "Are there as many leaves as the number of children?" or "Which are more-the leaves or the beads?" during the activities. This helps to strengthen their understanding.


Related Discussions:- Example of one-to-one correspondence

Modeling - nonhomogeneous systems, Under this section we're going to go bac...

Under this section we're going to go back and revisit the concept of modeling only now we're going to look at this in light of the fact as we now understand how to solve systems of

Find the perameter of square in maths, Find the perameter of SQUARE in math...

Find the perameter of SQUARE in maths? Remember that in a square, all sides are of equal length. A square is also a kind of rectangle. So, you can use length (l) times width

Marketing question, If a country with a struggling economy is losing the ba...

If a country with a struggling economy is losing the battle of the marketplace, should the affected government adjust its trade barriers to tilt the economic advantage of its domes

Integers, The set of whole numbers also does not satisfy all our requ...

The set of whole numbers also does not satisfy all our requirements as on observation, we find that it does not include negative numbers like -2, -7 and so on. To

Fractions, how do you convert in a quicker way?

how do you convert in a quicker way?

Describe the types of triangles, Describe the Types of triangles ? Tria...

Describe the Types of triangles ? Triangles can be classified according to the lengths of the sides or the measures of the angles. 1. Naming triangles by sides An

Prove any prime number is irrational, 1. Show that there do not exist integ...

1. Show that there do not exist integers x and y for which 110x + 315y = 12. 2. If a and b are odd integers, prove that a 2 +b 2 is divisible by 2 but is NOT divisible by 4. H

Pairs of straight lines, The equation ax2 + 2hxy + by2 =0 represents a pair...

The equation ax2 + 2hxy + by2 =0 represents a pair of straight lines passing through the origin and its angle is tan q = ±2root under h2-ab/(a+b) and even the eqn ax2+2hxy+by2+2gx+

Definition of logarithms, Q. Definition of Logarithms? Ans. A loga...

Q. Definition of Logarithms? Ans. A logarithm to the base a of a number x is the power to which a is raised to get x. In equation format: If x = a y , then log a  x

Write Your Message!

Captcha
Free Assignment Quote

Assured A++ Grade

Get guaranteed satisfaction & time on delivery in every assignment order you paid with us! We ensure premium quality solution document along with free turntin report!

All rights reserved! Copyrights ©2019-2020 ExpertsMind IT Educational Pvt Ltd