Continue to Site

Welcome to EDAboard.com

Welcome to our site! EDAboard.com is an international Electronics Discussion Forum focused on EDA software, circuits, schematics, books, theory, papers, asic, pld, 8051, DSP, Network, RF, Analog Design, PCB, Service Manuals... and a whole lot more! To participate you need to register. Registration is free. Click here to register now.

Matrix having Surds values.

Status
Not open for further replies.

akerkarprashant

Junior Member level 3
Joined
Nov 24, 2020
Messages
31
Helped
0
Reputation
0
Reaction score
0
Trophy points
6
Activity points
203

Can we compute inverse of a Matrix having Surds values?

Example : 2*2 matrix having values as 2√3, 3√2, 4√3, 5√2

Thanks & Regards,

Prashant S Akerkar
 

Yes, of course if the matrix is invertible, i.e. determinant <> 0

In your case (I suppose you mean a11=2√3, a12=3√2, a21=4√3, a22=5√2) determinant = -2√6 then the matrix is invertible obtaining:

(-1/2√6)*[ 5√2, -3√2; -4√3, 2√3]
 
Last edited:
Thank you.

Is it possible to compute the inverse of a matrix 3*3, 4*4, 5*5,6*6,7*7,8*8.

Lets take a example of a Chess board which is 8*8 matrix.

Can we compute the inverse of a 8*8 matrix?

Thanks & Regards,
Prashant S Akerkar
 

yes, you can compute the inverse of a square matrix regardless its dimension if it is invertible, that is having a determinant <> 0
 
Status
Not open for further replies.

Similar threads

Part and Inventory Search

Welcome to EDABoard.com

Sponsor

Back
Top