Achyuta Gurukul] It can take place Conventional Methods

[Guest guest]

Nice one, Rohan. Now try a simpler one...

 

As you know, 16-36 = 25-45Adding a constant to both sides shouldn't change the

equation. Thus,16-36+(9/2)^2 = 25-45+(9/2)^2 ................. (^2 means

squared)

Observe the left hand side; it's virtually (4-(9/2))^2. Observe the right hand

side; it's virtually (5-(9/2))^2

Thus, the above equation can well be written as (4-(9/2))^2 = (5-(9/2))^2Now,

take square roots... 4-(9/2) = 5-(9/2)Thus, 4 = 5

Cheers,

 

Ramapriya

hubli (AT) hotpop (DOT) com

 

-

rohan sikka

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Tuesday, October 07, 2003 10:00 AM

[sJC: Achyuta Gurukul] It can take place Conventional Methods

Hello Friends,

 

Vedic Mathematics Becomeing popular because the uses of Vedic Mathematics are very broad. Sixteen

Sutras and thirteen sub-Sutras can be applied to all walks of mathematics. Research showsits

application in Fast Calculations (multiplication, division, Squaring, Cubing, Square Root, Cube

Root), trigonometry, three-dimensional coordinate geometry, solution of plane and spherical

triangles, linear and non-linear differential equations, matrices and determinants, log and

exponential. The most interesting point is to note that the Vedic Mathematics provides unique

solutions in several instances where trial and error method is available at present.

 

Application with Examples:

 

After solving this complex equation you will get 2.

 

Sunyam Samya Samucchye sutra of Vedic Mathematics helps you to solve this

problem visually. For more details and free stuff Click Here

Rohan Sikka...*

 

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