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In multiplication and division we have
1) Suggested ways of conveying the meaning of multiplication and division to children.
These operations have to be taught as an activity first, in concrete contexts.
2) Discussed ways of helping children acquire the ability to use related terminology.
3) Listed the different types of situations in which children would use multiplication and division.
4) Emphasised that the algorithms for these operations need to be introduced with a lot of activities.
Throughout this unit we have discussed many child-centred, activity-oriented approaches for teaching multiplication and division. We hope this discussion encourages you to evolve more such activities and try them out with children.
Adison earned $25 mowing her neighbor''s lawn. Then she loaned her friend $18, and got $50 from her grandmother for her birthday. She now has $86. How much money did Adison have to
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As1212uestion #Minimum 100 words accepted#
Explain Concordant Form
Ask question #Minimum 1Let X be a topological space, let p ? X, and let F and ? be C-valued functions on X that are continuous at p. Then the functions F + ?, F?, |F|, ReF and ImF
If the p th term of an AP is q and the q th term is p. P.T its n th term is (p+q-n). Ans: APQ a p = q a q = p a n = ? a + (p-1) d = q a + (q-1) d = p
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A compound fraction is a fraction that has other fractions inside its numerator or denominator. Here's an example: While compound fractions can look really hairy, they're r
i need to work out the standard deviation of 21.4
The length of the sides of a triangle are 2x + y/2 , 5 x/3 + y + 1/2 and 2/3 x + 2y + 5/2. If the triangle is equilateral. Find its perimeter. A ns: 2x + y/2 = 4x + y
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