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Mathematics;

developing meanings for the operations
Project description
Book to read: Elementary and Middle School Mathematics: Teaching Developmentally 8th Edition by John A. VAn De Walle, Karen S. Karp, Jennifer M. Bay-Williams

Pages 148-170
Presentation Format to follow:

1. Explain the Big Idea

2. list ideas that are connected to other areas of mathematics and/or to other disciplines.

3. Outline the key concepts presented in the chapter.
INCLUDE:
>SIX (6) problem-based activity
> manipulative applications (3)
>THREE (3) technology applications e.g..(calculators, websites, and games)
>Literature connection(s) with activities(2)

4. Explain how to assess student understanding using both formative and summative assessments in order to inform instruction.

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Mathematics

Mathematics

Total Marks = 40
1. Find the recurrence equation of the following algorithm and then solve the recurrence to find its time complexity as a closed form solution. Use iteration method to solve the recurrence. (10 marks)
Algorithm:
Test(A[1..n], B[1..n], C[1..n])
{
if n= 0 then return;
For i := 1 to n do
C[1] := A[1] * B[i];
Test(A[2..n], B[2..n], C[2..n]);
}
2. Prove the following using mathematical induction:?????(15 marks)
1. (ab)n = an bn?for every natural number n
2. 13 +23+33+…+n3 = (1+2+3+…+n)2
3. 1+3+5+7+…+(2n-1) = n2

3. Prove or disprove the following:???????(15 marks)
?1. lgvn ? O(lg n)?(vn means square root of n)
?2. lg n ? O(lgvn)
?3. 2n+1 ? O(2n)

Responses are currently closed, but you can trackback from your own site.

Comments are closed.

Mathematics

Mathematics

Total Marks = 40
1. Find the recurrence equation of the following algorithm and then solve the recurrence to find its time complexity as a closed form solution. Use iteration method to solve the recurrence. (10 marks)
Algorithm:
Test(A[1..n], B[1..n], C[1..n])
{
if n= 0 then return;
For i := 1 to n do
C[1] := A[1] * B[i];
Test(A[2..n], B[2..n], C[2..n]);
}
2. Prove the following using mathematical induction:?????(15 marks)
1. (ab)n = an bn?for every natural number n
2. 13 +23+33+…+n3 = (1+2+3+…+n)2
3. 1+3+5+7+…+(2n-1) = n2

3. Prove or disprove the following:???????(15 marks)
?1. lgvn ? O(lg n)?(vn means square root of n)
?2. lg n ? O(lgvn)
?3. 2n+1 ? O(2n)

Responses are currently closed, but you can trackback from your own site.

Comments are closed.

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