Here is some math short cuts which is are used to help to increase the performance of your brain cells. These shortcuts are specially designed by the experts only for the visitors of PsychTronics.

*Out walking with your friends, show them this quick way to*

*square*

*numbers that end in 5 using the for*

*mula BY ONE MORE*

*THAN THE ONE BEFORE.*

**75**

**2**=

__5625__

752 means 75 x 75.

The answer is in two parts: 56 and 25.

The last part is always

**25**.
The first part is the first number, 7, multiplied by the number “one

more”, which is 8:

so 7 x 8 =

**56**

Similarly

**852****=**because 8 x 9 = 72.__7225__*Try these:*

**1)**452

**2)**652

**3)**952

**4)**352

*Show your child this truly beautiful method of dividing by 9.*

**23 ÷ 9 = 2 remainder**

__5__
The first figure of 23 is 2, and this is the answer.

The remainder is just 2 and 3 added up!

**43 ÷ 9 = 4 remainder**

__7__

The first figure, 4, is the answer and 4 + 3 = 7 is the remainder—could it be easier?

*Divide by 9:*

**1)**61

**2)**33

**3)**44

**4)**53

**5)**80

Longer numbers are also easy.

**134 ÷ 9 = 14 remainder**

__8__
The answer consists of

**1, 4**and**8**.**1**is just the first figure of 134,

**4**is the total of the first two figures 1 + 3 = 4,

and

**8**is the total of all three figures 1 + 3 + 4 = 8.*Divide by 9:*

**6)**232

**7)**151

**8)**303

**9)**212

**10)**2121

*On a long car journey why not improve your mind by dividing*

*the car numbers by 9, using this remarkably easy method.*

This follows on from the previous page because these sums

may have carry figures.

**842 ÷ 9 = 8**

**1**

**2 remainder 14 = 92 remainder**

__14__

Actually a remainder of 9 or more is not usually permitted because we are trying to find how many 9’s there are in 842.

Since the remainder, 14, has one more 9 with 5 left over the

final answer will be

**93 remainder**__5__

*Divide these by 9:*

**1)**771

**2)**942

**3)**565

**4)**555

*On a long train journey? – liven up your trip with this*

*marvellous method for dividing numbers*

*.*

As in the case of ‘long’ multiplication ‘long’ division in this system is not long at all and, in fact, the answer to any division

sum can be put down in one line.

**369 ÷ 72 = 5 remainder**

__9__

We use THE FIRST BY THE FIRST AND THE LAST BY THE LAST.

Divide the 36 at the beginning of 369 by the first

figure of 72: 36 ÷ 7 = 5 remainder 1.

This gives: 3619 ÷ 72 = 5

The remainder, 1, is placed as shown and makes 19 with the 9 following it.

From this 19 we subtract 2 x 5 (the answer figure multiplied by last figure of 72):

19 - 10 = 9, the remainder.

To sum up, for

**369 ÷ 72**:
36 ÷ 7 = 5 remainder 1 gives

**36****1****9 ÷ 72 = 5**

and 19 - 2 x 5 = 9 the remainder, so

**36****1****9 ÷ 72 = 5 rem 9**

Similarly

**468 ÷ 73 = 6 remainder**__30__

Because 46 ÷ 7 = 6 remainder 4: 4648 ÷ 73 = 6,

then 48 - 3 x 6 = 30, the remainder.

*Try a few yourself:*

**1)**456 ÷ 87

**4)**543 ÷ 76

**2)**468 ÷ 73

**5)**357 ÷ 61

**3)**369 ÷ 84

**6)**131 ÷ 43

Similarly squares, square roots are easily tackled (in one line) by the Vedic method. We can also solve equations and

geometrical and trigonometrical problems. The Vedicsystem

covers all areas of mathematics.

It is not possible to show all variations of the methods in this article: all the techniques shown can be extended in various ways.

All these math short cuts are created only for the sake of psychtronics visitors.....

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