MATHS FOR CHILDREN

4SHARED DESKTOP 3.2.3.EXE AND INSTALLATION GUIDE

2010-07-28T02:12:00.000-07:00

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System Requirements:

* Pentium II-class CPU 350 MHz or faster
* 3 MB of disk capacity
* 128 MB of available RAM
* Active Internet Connection
* Recommended for Windows 2000/NT4/XP

User instructions on how to use the Desktop 4shared:

How do I install Desktop 4shared:

1. Click on the link to download the installer Desktop 4shared.
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3. Follow the instructions the setup program to install the Desktop 4shared.

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2010-07-28T00:46:00.000-07:00

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MATHS PROBLEMS FOR CHILDREN

2010-07-27T07:46:00.000-07:00

1. 7 + 3 =

a. 4
b. 8
c. 9
d. 10

2. 9 − 2 =

a. 7
b. 8
c. 6
d. 5

3. 8 ÷ 2 =

a. 6
b. 4
c. 5
d. 7

4. 3 × 3 =

a. 6
b. 7
c. 8
d. 9

5. 54 − 17 =

a. 37
b. 39
c. 41
d. 43

6. 62 + 7 =

a. 64
b. 68
c. 69
d. 70

7. 25 + 16 =

a. 37
b. 41
c. 45
d. 51

8. 23 + 22 =

a. 45
b. 55
c. 61
d. 62

9. 39 − 18 =

a. 7
b. 11
c. 16
d. 21

10. 36,785 − 188 =

a. 35,697
b. 36,497
c. 36,597
d. 37,007

11. 72 + 98 − 17 =

a. 143
b. 153
c. 163
d. 170

12. 376 − 360 + 337 =

a. 663
b. 553
c. 453
d. 353

13. 444 + 332 − 216 =

a. 312
b. 450
c. 560
d. 612

14. 2,710 + 4,370 − 400 =

a. 6,780
b. 6,680
c. 6,580
d. 6,480

15. 7,777 − 3,443 + 1,173 =

a. 5,507
b. 5,407
c. 5,307
d. 5,207

16. | 7 | =

a. –7
b. 0.7
c. 7
d. 17

17. (25 + 17)(64 − 49) =

a. 57
b. 63
c. 570
d. 630

18. 42 ÷ 6 =

a. 8
b. 7
c. 6
d. 5

19. 292 × 50 =

a. 14,600
b. 14,500
c. 10,500
d. 1,450

20. 500 × 65 =

a. 30,500
b. 32,500
c. 35,000
d. 35,500

21. 2,273 × 4 =

a. 9,092
b. 8,982
c. 8,892
d. 8,882

22. What is the value of 43,254 ÷ 8, rounded to the
nearest whole number?

a. 5,000
b. 5,400
c. 5,406
d. 5,407

23. | –9 | =
a. –9
b. –8
c. 0
d. 9

24. 703 × 365 =

a. 67,595
b. 255,695
c. 256,595
d. 263,595

25. 2,850 ÷ 190 =

a. 15
b. 16
c. 105
d. 150

26. 62,035 ÷ 5 =

a. 1,247
b. 12,470
c. 12,407
d. 13,610

27. Estimate the value of 6,302 ÷ 63.

a. 1
b. 10
c. 100
d. 1,000

28. 4,563 × 45 =

a. 205,335
b. 206,665
c. 207,305
d. 206,335

29. 12(84 – 5) – (3 ÷ 54) =

a. 786
b. 796
c. 841
d. 54,000

30. (2 + 4) × 8 =

a. 84
b. 64
c. 48
d. 32

31. (14 × 7) + 12 =

a. 98
b. 266
c. 110
d. 100

32. (667 × 2) + 133 =

a. 1,467
b. 1,307
c. 1,267
d. 1,117

33. (403 × 163) − 678 =

a. 11,003
b. 34,772
c. 65,011
d. 67,020

34. (500 ÷ 20) + 76 =

a. 221
b. 201
c. 121
d. 101

35. 604 − 204 ÷ 2 =

a. 502
b. 301
c. 201
d. 101

36. 604 − (202 ÷ 2) =

a. 201
b. 302
c. 402
d. 503

37. 37 × 60 × 3 =

a. 3,660
b. 4,990
c. 5,760
d. 6,660

38. 12(9 × 4) =

a. 432
b. 336
c. 108
d. 72

39. Which of the following expressions are equal to
40,503?

a. 400 + 50 + 3
b. 4000 + 500 + 3
c. 40,000 + 50 + 3
d. 40,000 + 500 + 3

40. Which of the following choices is divisible by
both 7 and 8?

a. 42
b. 78
c. 112
d. 128

41. Which of the following numbers is represented
by the prime factors 2 × 3 × 7?

a. 21
b. 42
c. 84
d. 237

42. 184 is evenly divisible by

a. 46
b. 43
c. 41
d. 40

43. 4 pounds 14 ounces − 3 pounds 12 ounces =

a. 2 pounds 2 ounces
b. 1 pound 12 ounces
c. 1 pound 2 ounces
d. 14 ounces

44. 3 hours 20 minutes − 1 hour 48 minutes =

a. 5 hours 8 minutes
b. 4 hours 8 minutes
c. 2 hours 28 minutes
d. 1 hour 32 minutes

RAPID MULTIPLICATION FORMULA FOR CHILDREN

2010-07-25T03:18:00.000-07:00

Discover the relationship between problems with the data or vice versa. Are you able to find a clear relationship between the two? Consider the data, consider the question. Did you ever find a similar problem before?
For high school kids, 12 x 13 = ..... We can directly do about it. We multiply as usual. Is there another way? Why not try finding alternatives?
For small children, if he already knew the multiplication of two digit numbers with two digits? Is he already knew the multiplication of two digit numbers by one digit? Can you teach it in stages?
The third step. Carry out the plan. Check the step by step. Does each stage right? Can you prove the truth? Are there stages of this can be seen easily?
For high school kids, 12 x 13 = ... is computed by writing down tiered:
12
13
--- x
36
120
--- +
156
Are you sure every step of the above is true? Why?
For kindergarten children or early elementary school, depending on student ability. If children are familiar with multiplication 2 digits times two digits can be done by way of the above. But when children are new to multiplying two digits times one digit, we can depart from here.
12 x 13 = ...
12 x (10 + 3) = ...
(12 x 10) + (12 x 3) = ...
Watch out carefully! Do you send your child to do the calculation on top! The calculation above is only for us, adults. The kids just want to calculate your
12 x 10 = ...
Assure that the multiplication by 10 is easy. Just add a 0 behind it. So 12 added figures behind it. 12 x 10 = 120.
Try it, your child will love it.
Then ask your child count
12 x 3 = 36
Your child should have been able to multiply 12 by 3. If not, you can train him now.
After that, have the children add up 120 + 36 = ....
We get 120 + 36 = 156.
This is the final answer you want. Do the exercise with several different figures. Stay awake cheerful atmosphere of learning. Once the child is well above manner, introduce multiplicative multilevel way down like high school kids. Your kids will love it.
What's interesting is there are methods of Polya fourth step. Even though we have obtained a solution at the third step. In my opinion, the most important is the fourth step. The fourth step is generating much faster mathematical formula. Step four is also very important for small children learning.
Step four. Look back in full. How you can get the answer? Are you able to test the response? Can you test the argument? Can you get the results in a different way? Can you see just a glimpse? Can you use this result to how or other problems?
Both, for example 12 x 13 = ... can we get a solution using different ways?
Add 12 + 3 = 15 then multiply the 2 x 3 = 6
One obtains 156. (Complete)
Another example: 12 x 14 = .... Add 12 + 4 = 16 then multiply the 2 x 4 = 8
One obtains 168. (Complete)
Another example: 11 x 15 = ... Add 11 + 5 = 16 then multiply 1 x 5 = 5
One obtains 165. (Done).
Easy to do!
For junior high school kids already know that
(X + 2) (x + 3) =
x.x + (2x + 3x) + 2.3 =
Similarly how:
306 x 303 =
9 (from 3 × 3)
27 (from 6 × 3 + 3 × 3)
18 (from 6 × 3)
We obtained 92 718 answers.
Another example
207 x 304 = ...
6 (from 2 × 3)
29 (from 7 × 3 + 2 × 4)
28 (from 7 × 4)
We acquired 62 928.

HOW TO MAKE CHILDREN LOVE MATHS

2010-07-25T01:50:00.000-07:00

How happy the parents could see her son an being an expert in every lesson. The problem FOR CHILDREN normally, not like the lessons that he considered difficult, such as MATHS.

Usually, parents will send children to attending MATHS course, FOR parents who can afford. However, you can actually maximize their own mathematical ability of your CHILDREN. How? Here are tips for you who are assembled from various sources.

1. Make sure your CHILDREN know that he learned MATHS concepts.
If your CHILDREN do not know the basic of MATHS, then your CHILDREN will only learn MATHS by rote. In fact, MATHS is memorized, it is not meaningless. You can notify the basics of MATHS in them, so they will easily understand the questions that are difficult when they know basically.

2. Help them to include these facts.
Mastery of basic fact means that the child can answer questions in less than three seconds. Practical formula you can recommend to your CHILDREN in order to obtain a quick response. If your CHILDREN has not been able to give examples of real understanding. FOR example, calculate the multiplication of existing ceramic letting on your floor.

3. Teach your CHILDREN write the numbers carefully.
Twenty-five percent of errors in solving mathematical problems discovered by the teacher is error due to the inaccuracy of the CHILDREN in writing the numbers. Improve accuracy of your CHILDREN in writing and processing the numbers by re-examining what he is doing exercise.

4. Provide needs, your CHILDREN used to learn MATHS quickly.
MATHS is a subject that has everything built from what had previously been studied. as an example, failure to know the basic calculation of percent of the problem is usually caused by the CHILDREN do not master the decimal issue.

5. Show me how to solve homework problems.
Mathematical tasks to sharpen knowledge gained from the school to learn at home. Teach them to start working on these tasks, by opening a book or repeat lessons and examples that have been given by their teachers through the lessons before school. If less clear, explain to him until he can understand.

6. Encourage them to work on another matter.
If the teachers only give specific questions, give your CHILDREN many examples of other problems. Remember, the more your CHILDREN plenty of practice getting the faster they establish their ability and confidence.

7. Explain how to solve the problem about the story.
Mathematical expressions have to learn to solve problems, you should solve the problem. Teach your CHILDREN to read about the story many times. Also, tell him to describe it in a matter of mathematical or diagram form.

8. Help your CHILDREN learn the grammar of MATHS.
They will not be significantly MATHS, nor learn the more challenging concepts without knowing the grammar. Check that your CHILDREN can find and follow new problems or new chapters. If not, teach him to use a model or simple examples and problems first.

9. Teach them to do 'performance? By rote "
Little kids have a lot to solve computation problems using pencil and paper. When helping your CHILDREN solve a problem, help them with dictation without having to write it, so that CHILDREN will practice writing MATHS according to what is imagined.

10. Make MATHS part of your child's life.
MATHS is more meaningful when your CHILDREN see how important MATHS in this life, and can be seen everywhere. Encourage them to use MATHS in everyday life. FOR example, ask them the distance of a new plant to a certain point.

MATHS FOR CHILDREN

2010-07-13T20:41:00.000-07:00

Maths can be said of source of all kinds of basic science, this is not like another because the MATHS is needed by all science, applied science, social sciences starting from the kindergarten to university or even when we are already working, regardless of our job, you probably already feel it .

MATHS can be fun but not all the CHILDREN feel about it. CHILDREN are entertained and expect everything that you want them to do, to be as interesting as their favorite entertainment, and this is a task FOR parents to encourage and provide something that is best FOR them.

What are the successes in the past, does not always apply to today. Many CHILDREN do not want to learn MATHS because most children find it difficult to study them, they prefer to watch DVDs or play computer games, therefore MATHS lessons should be given to CHILDREN from an early age.

Not surprised you feel frustrated! Surveys show that most CHILDREN experience stress on a lesson ... you know what that lesson is? MATHS

You know that MATHS skills will be crucial FOR the future of every child. It helps them in school ... in the workplace ... in social situations ... in every area of life. You can not survive without it. But many kids struggle with MATHS and do not enjoy at all.

But that does not have to like this!

Imagine that your CHILDREN can get very involved with the mathematical games and exercises they do not even want to stop even when you ask them to. Would not that be great?

Or what if you allowed an endless stream of different ways to motivate the CHILDREN so they learn the principles of maths. How would that feel if you can do this?

Imagine the satisfaction you'll get from seeing your CHILDREN good at MATHS and their grades in MATHS climbed and climbed, once again this is not only useful FOR you, but also FOR your CHILDREN someday.

Now can you get CHILDREN involved in MATHS and want to do better by the day ....

and all the hard work has been done FOR you. You may have all the MATHS games you need to make MATHS fun, interesting and impressive.

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