Monday, March 4

Math For All Seasons

Introduction of math for all seasons:

The math for all seasons is nothing but the ways for solving the problem solving to children. It helps you to get the idea how to find the solution for the particular problem. The children can develop their ideas on grouping for the arithmetic operations like addition and subtraction. Also we give the idea to find the way to save the time on the particular problem. Please express your views of this topic Solving Equations Using Addition and Subtraction by commenting on blog.


Math for all seasons:


The children can have the idea to solve the pattern and symmetric problems. These topics give the various types of problems which makes you excel in each topic. Hence the math for all seasons gives you ideas for solving all the subtopics in math.


Example for math for all seasons:


Example 1: Compute the math partial sums of (355 +565).

3 6 6

4 8 5

Add 100s                  7 0 0

Add 10s                     1 4 0

Add 1s                       1 1

Add partial sums    8 5 1

Step 1: first sum up the place value of hundred = 700.

Step 2: Then sum up the ten place values = 140.

Step 3: Then sum up the one place values = 11.

Step 4: Finally sum up all the partial values to compute the solution = 851.

Is this topic Associative Property of Multiplication Example hard for you? Watch out for my coming posts.

Example 2: Compute the math partial sums of (243 + 134).

2 4 3

1 3 4

Add 100s                3 0 0

Add 10s                   7 0 0

Add 1s                     7 0 0

Add partial sums 3 7 7

Step 1: First sum up the place value of hundred = 300.

Step 2: Then sum up the place value of tens = 700.

Step 3: Then sum up the place value of ones = 700.

Step 4: Then sum up all the partial values to compute the solution = 377.

Example: What is +4+ (+2)?

From above: + (+) becomes a positive sign.

+4+ (+2) = +4 + 2

Start at +4 on the number line, move forward 2, and you end up at 6

Answer: 4+ (+2) = 6

Example: Find out the place value and the face value of the each digit in the number 78,234,543.

Solution:         Face value (digit)                                Place value (digit)

7                                                            70,000,000

8                                                                8,000,000

2                                                                   500,000

3                                                                      30,000

4                                                                         4000

5                                                                           500

4                                                                             40

3                                                                              3

The above sequence of number can be written as “seven eighty million two hundred and thirty four thousand and five hundred and forty three”.

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