Does Your Child Fear of Maths – Remove Math Fobia Using Genius Abacus and Vedic Maths
Can you multiply mentally in less than
5 seconds without pen and paper
999999999 x 564524368 ?
And how much time does it take you to
Find the Cube root of
__________
3√3463512697 = ?
Average students may do the above problems in 2 to 5 minutes, but Abacus and VedicMaths learned students will solve these problems within 5 to 10 seconds.
The multiplication answer is 564524367435475632 (Home Calculator doesn’t show this answer) The Cube root answer is 1513. How it’s possible? It is possible with our ancient methods of Vedic Maths and Chinese Abacus mathematical tool.
In spite of the fact that the students of mediocre category in India have been suffering a lot and full of fear at maths. All the children are GENIUS but we have to ENLIGHTEN the minds of the geniusness. Genius is not “innate ability”- It’s the output of hard work
The Government and Private jobs decided through competitive examinations, the youths are left with no other choice than to burn their midnight oil and enhance their numerical aptitude in order to remain alive in the rat race. For all of them the `mantra’ to success has been the speed and accuracy’. Though there are different methods to improvise on it, the time tested successful model is the `Abacus’, the ancient Chinese/Japanese calculating technique and the Indian Vedic Mathematics system.
Abacus/Vedic Maths is very useful today. Given the initial training in modern maths in today’s schools, students will be able to comprehend the logic of Abacus and Vedic mathematics after they have reached the high school standard. It will be of interest to every one but more so to younger students keen to make their mark in competitive entrance exams like GRE GMAT, CAT/MBA, IIT-JEE, EAMCET, APPSC and UPSC and so…on
‘Abacus’ is not only seen as a mathematical tool but also to improve the power of concentration. The human brain waves during various kinds of brain activities had discovered, abacus and vedic maths have tremendous impacts on the human brain. The method has already caught on in a big way in metropolitan areas in India and abroad too…
(1) Addition:
For example, if we wished to add 37 + 28, we simply apply the carrying method, but the primary class students unable to understand easily. We use Vedic Method as below.
3 7 + 2 8 = ? 3 7
2 8
(1) ——
3 7 1 5 (ones place)
2 8 5 - (tens place)
——- ——
6 5 6 5
——- —–
(2) Subtraction:
For example, if we wished to subtract 234 from 1,000 we simply apply the sutra “all from nine and the last from 10″. Each figure in 234 is subtracted from nine and the last figure is subtracted from 10, yielding 766.
1,000 - 234 = 766
1,000 - 2 3 4
subtract subtract subtract
from from from
9 9 10
↓ ↓ ↓
7 6 6
When subtracting from a large power of ten with many columns of zeros, it is not necessary write the notation for “borrowing” from the column on the left.
1 0 0 0 0 0 0 0 0
- 2 3 4 5 6 7 8 9
——————–
7 6 5 4 3 2 1 1
——————–
Using Vedic method all from nine and the last from ten, we get the
answer within2 or 3 seconds. How genius is that?
(3) Multiplication:
The sutra “vertically and crosswise” has many uses. One very useful application is helping children who are having trouble with their tables above 5×5. For example 9×7. 9 is 1 below the base of 10, and 7 is 3 below the base of 10
9 x 7 = 63
9 – 1 (one is the difference from base-10)
7 – 3 ((three is the difference from base-10)
9 - 1 starting at the left subtract crosswise
either 9-3 or 7-1 to get 6,
7 - 3 the first figure of the answer
————
6
9 – 1 multiply vertically
x to get 3 (1×3)
7 – 3
———
6 3 the answer of 9×7=63
———
For two digit numbers using base method – 10
12 x 13 = 156
12 + 2
13 +3
———————
15 6 Ans: 156 (we have to add vertically)
———————
(4) Division:
Method for dividing by 9.
35 ÷ 9 = ? 9) 3 5 ( 3
2 7
——
8 remainder
——
Vedic Method:
35 / 9 = 3 remainder 8
The first figure of 35 is 3, and this is the answer.
The remainder is just 3 and 5 added up!
35 / 9 = 3 remainder 8
(5) Square
Square of numbers ending with 5
Formula for calculating square ending with 5 is very easy.
For example: (85)2
85
x
85
————-
7225
Steps of the following
• Multiply 5 by 5 and put composite digit 25 on the right hand side.
• Add 1 to the upper left hand side digit i.e. 8 i.e. 8+1=9
• Multiply 9 to the lower hand digit 8, i.e. 9*8=72
• The answer is 7225.
Look at this symmetry
1 x 1 = 1
11 x 11 = 121
111 x 111 = 12321
1111 x 1111 = 1234321
11111 x 11111 = 123454321
For more details visit @ www.geniusvedicmaths.com
RAJI REDDY. K
Founder & CEO
Genius Abacus & Vedic Maths
About the Author
Founder of Enlighten Foundation,
Chairman & CEO of Genius Abacus and Vedic Maths
Secretary & Correspondent of Gnani Model Public School
Easy Arts & Crafts Kid’s Projects: How to make a Chinese Abacus using recycled BBQ sticks
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