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Devise one activity each to help the child understand 'as many as' and 'one-to-one correspondence'. Try them out on a child/children in your neighbourhood, and record your observations.So far we have considered some examples of activities that you can devise to introduce and strengthen the concepts of classification, ordering and one-to-one correspondence. Here we would like to mention a point of caution! While organising such activities, it is important to be careful when setting them up. This is because we may inadvertently mislead the child as in the following example :
When talking about 'as long as', Dolly's teacher always used a rod for comparing with. Because of this, Dolly thought that the rod and 'as long as' are somehow related, and that 'as long as' can only be applied to that kind of rod.
Thus, while introducing a concept, we should devise as many different activities as possible with a variety of materials, so that children can correctly glean the concept and generalise it. For example, let childrenencounter the term 'as long as' with reference to sticks, pencils, ribbons, spoons, blocks, ropes, in a variety of situations. Then, from these various experiences they will be able to draw out the meaning of 'as long as'. + Another point that we must keep in mind is that a child may not be able to perform a task simply because of language incompetence, and not cognitive incompetence. You can think of an example to illustrate this while doing the following exercises.
in a given figure a,b,c and d are points on a circle such that ABC =40 and DAB= 60 find the measure of DBA
Rules for Partial Derivatives For a function, f = g (x, y) . h (x, y) = g (x, y) + h
Proof of: if f(x) > g(x) for a x b then a ∫ b f(x) dx > g(x). Because we get f(x) ≥ g(x) then we knows that f(x) - g(x) ≥ 0 on a ≤ x ≤ b and therefore by Prop
Trapezoid Rule - Approximating Definite Integrals For this rule we will do similar set up as for the Midpoint Rule. We will break up the interval [a, b] into n subintervals of
The sum of the square of a number and 12 times the number is -27. What is the smaller probable value of this number? Let x = the number. The statement that is "The sum of the
Demerits and merits of the measures of central tendency The arithmetic mean or a.m Merits i. It employs all the observations given ii. This is a very useful
Recently I had an insight regarding the difference between squares of sequential whole numbers and the sum of those two whole numbers. I quickly realized the following: x + (x+1)
Determine a particular solution for the subsequent differential equation. y′′ - 4 y′ -12 y = 3e5t + sin(2t) + te4t Solution This example is the purpose that we've been u
long ago, people decided to divide the day into units called hours. they choose 24 as the number of hours in one day. why is 24 a more convenient choice than 23 or 25?
7 divided by 66.5
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