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It can take place Conventional Methods

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10.0pt;font-family:Arial;color:navy">|| Jaya Jagannath ||

Dear Rama,

10.0pt;font-family:Arial;color:navy">

10.0pt;font-family:Arial;color:navy">Well done. Now tell me why the fallacy!

10.0pt;font-family:Arial;color:navy">

10.0pt;font-family:Arial;color:navy">Best Wishes

10.0pt;font-family:Arial;color:navy">Sarajit

10.0pt;font-family:Arial;color:navy">

 

Ramapriya D

[hubli (AT) hotpop (DOT) com]

Tuesday, October 07, 2003

3:09 PM

 

[sJC: Achyuta Gurukul]

Re: Achyuta Gurukul] It can take place Conventional Methods

 

color:black">Nice one, Rohan. Now try a simpler one...

color:black">

color:black">As you know, 16-36 = 25-45

Adding a constant to both sides shouldn't change the equation. Thus,

16-36+(9/2)^2 = 25-45+(9/2)^2 ................. (^2 means squared)

color:black">Observe the left hand side; it's virtually (4-(9/2))^2. Observe

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

color:black">Thus, the above equation can well be written as (4-(9/2))^2 =

(5-(9/2))^2

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

Thus, 4 = 5

color:black">Cheers,

color:black">

color:black">Ramapriya

color:black">hubli (AT) hotpop (DOT) com

color:black">

margin-left:3.75pt;margin-top:5.0pt;margin-right:0in;margin-bottom:5.0pt">

-----

Original Message -----

color:black;font-weight:bold">rohan

sikka

font-weight:bold">vedicsocity

; ; vedic astrology ;

; gjlist

; ProfReadingGroup ;

ashtakvarga

; vedicmythology

font-weight:bold">Tuesday, October 07,

2003 10:00 AM

font-weight:bold">[sJC:

Achyuta Gurukul] It can take place Conventional Methods

color:black">

color:black">Hello Friends,

color:black">

color:black">Vedic Mathematics Becomeing popular because the uses of Vedic

Mathematics are very broad. Sixteen

color:black">Sutras and thirteen sub-Sutras can be applied to all walks of

mathematics. Research showsits

color:black">application in Fast Calculations (multiplication, division, Squaring,

Cubing, Square Root, Cube

color:black">Root), trigonometry, three-dimensional coordinate geometry,

solution of plane and spherical

color:black">triangles, linear and non-linear differential equations, matrices

and determinants, log and

color:black">exponential. The most interesting point is to note that the Vedic

Mathematics provides unique

color:black">solutions in several instances where trial and error method is

available at present.

color:black">

color:black">Application with Examples:

color:black">

color:black">

color:black">After solving this complex equation you will get 2.

color:black">

color:black">Sunyam Samya Samucchye sutra of Vedic Mathematics helps you to

solve this problem visually. For more details and free stuff Click Here

text-underline:none">

 

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Rohan Sikka...*

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