If A=[a(ij)](3xx3)where a(ij)=2(i-j). Fi...

If `A=[a_(ij)]_(3xx3)`where `a_(ij)=2(i-j)`. Find A and `A^T`.State whether A and `A^T`are symmentric or skew symmetric matrices?

Text Solution

Verified by Experts

The correct Answer is:

both are skew symmetric

Promotional Banner

Promotional Banner

Recommended Questions

If A=[a(ij)](3xx3)where a(ij)=2(i-j). Find A and A^T.State whether A a...
Text Solution
|
The number of 3xx3 skew-symmetric matrices A=[a(ij)] such that a(ij)+a...
Text Solution
|
If A=[a(i j)] is a square matrix such that a(i j)=i^2-j^2 , then wr...
Text Solution
|
Construct a matrix [a(ij)](3xx3),where a(ij)=(i-j)/(i+j).
Text Solution
|
Let A=[a("ij")](3xx3), B=[b("ij")](3xx3) and C=[c("ij")](3xx3) be any ...
Text Solution
|
Construct the matrix A = [a(ij)](3xx3), where a(ij)=i-j. State whether...
Text Solution
|
Construct the matrix A = [ a (ij)] (3xx3) , where a(ij) i- j . St...
Text Solution
|
If A = (a(ij))(3xx3) where a(ij) = cos (i+j) then
Text Solution
|
Let A=[a("ij")](3xx3), B=[b("ij")](3xx3) and C=[c("ij")](3xx3) be any ...
Text Solution
|