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E1) Create a guessing game for children of Class 2, to familiarise them with the concept of a time interval
E2) How could you use group dancing to teach concepts of geometry? There are many other enjoyable activities that can be utilised for familiarising children with various geometrical ideas. For example, children can learn about symmetry by creating symmetrical "rangoli" patterns on paper. They can be introduced through origami, the art of paper folding, to various two and three dimensional shapes. While demonstrating, the teacher can emphasise the terms used at each step, such as 'now fold the paper in half ,' Next, make it into a square by folding', 'When you fold this end like this (demonstrate), it becomes a triangle'. Tangrams can also be used for the same purpose. So far we have stressed the importance of going from concrete to abstract, spending a lot of time on the concrete mode; and using enjoyable activities for teaching mathematics. This is not all that goes into building a learning environment. In the next section we will discuss some more aspects.
It's now time to do solving systems of differential equations. We've noticed that solutions to the system, x?' = A x? It will be the form of, x? = ?h e l t Here l and
The Stefan-Boltzmann law can be employed to estimate the rate of radiation of energy H from a surface of copper sphere with radius = 0.15 ±0.01 m, as in H=AesT^4 where H is in watt
A boy standing on a horizontal plane finds a bird flying at a distance of 100m from him at an elevation of 300. A girl standing on the roof of 20 meter high building finds the angl
what is the meaning of statistics
Position Vector There is one presentation of a vector that is unique in some way. The presentation of the ¯v = (a 1 ,a 2 ,a 3 ) that begins at the point A = (0,0,0) and ends
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
In this section we will see the first method which can be used to find an exact solution to a nonhomogeneous differential equation. y′′ + p (t ) y′ + q (t ) y = g (t) One of
∫1/sin2x dx = ∫cosec2x dx = 1/2 log[cosec2x - cot2x] + c = 1/2 log[tan x] + c Detailed derivation of ∫cosec x dx = ∫cosec x(cosec x - cot x)/(cosec x - cot x) dx = ∫(cosec 2 x
1/a+b+x =1/a+1/b+1/x a+b ≠ 0 Ans: 1/a+b+x =1/a+1/b+1/x => 1/a+b+x -1/x = +1/a +1/b ⇒ x - ( a + b + x )/ x ( a + b + x ) = + a + b/ ab ⇒
Given the vectors u = 3 i - 2 j + k , v = i + 2 j - 4 k , w = -2 i + 4 j - 5 k use vector methods to answer the following: (a) Prove u , v and w can form
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